Load data
trials <- read_csv(
"./data1.csv",
col_types = cols(
Participant = col_factor(),
Guide = col_factor(),
Set = col_factor(),
Phase = col_factor(),
Block = col_factor(),
Trial = col_character(),
TrialName = col_factor(),
TriggeredName = col_factor(),
Result = col_logical(),
Mode = col_factor(),
RestartCount = col_double(),
DrawTime = col_double(),
NoviceTime = col_double(),
EndTime = col_double(),
TriggerDuration = col_double(),
GripDuration = col_double(),
IdleDuration = col_double()
)
) %>%
filter(Participant != "P3" & Participant != "P6") %>%
mutate(
Participant = droplevels(Participant),
Block = factor(Block),
InputTime = EndTime-NoviceTime,
IsOutlier = Phase == "Training" &
EndTime > mean(EndTime[Phase == "Training"]) + 3 * sd(EndTime[Phase == "Training"]))
trials
# Number of outliers
a = sum(trials$IsOutlier == TRUE)
b = sum(trials$Phase == "Training")
(a/b)*100
[1] 2.314815
TIME
Trial Time
trialtime_p_summary <- trials %>%
filter(Mode == "Novice", Phase == "Training" & Result == TRUE & IsOutlier == FALSE) %>%
group_by(Participant, Guide, Phase, Block) %>%
summarize(Mean = mean(EndTime), .groups="drop")
# because P4 has zero novice trial in B3, we averaged values between that of B1 and B2
newRow = c("P4", "Sheet", "Training", "B3", 12.201982)
trialtime_p_summary = rbind(trialtime_p_summary, newRow)
# because P11 has zero novice trial in B3, we averaged values between that of B1 and B2
newRow = c("P11", "Sheet", "Training", "B3", 9.1895835)
# merge new row into table
trialtime_p_summary = rbind(trialtime_p_summary, newRow)
# convert from character to numbers
trialtime_p_summary$Mean <- as.numeric(as.character(trialtime_p_summary$Mean))
trialtime_p_summary
trialtime_octo <- subset(trialtime_p_summary, Guide == "Octo", Mean, drop = TRUE)
trialtime_sheet <- subset(trialtime_p_summary, Guide == "Sheet", Mean, drop = TRUE)
MeanDiffCI(trialtime_sheet, trialtime_octo)
meandiff lwr.ci upr.ci
0.9103542 -0.3476703 2.1683788
trialtime_b1 <- subset(trialtime_p_summary, Block == "B1", Mean, drop = TRUE)
trialtime_b2 <- subset(trialtime_p_summary, Block == "B2", Mean, drop = TRUE)
trialtime_b3 <- subset(trialtime_p_summary, Block == "B3", Mean, drop = TRUE)
MeanDiffCI(trialtime_b2, trialtime_b1)
meandiff lwr.ci upr.ci
-1.6326259 -3.0862784 -0.1789734
MeanDiffCI(trialtime_b3, trialtime_b1)
meandiff lwr.ci upr.ci
-1.9928490 -3.4778429 -0.5078552
trialtime_summary <- trialtime_p_summary %>%
group_by(Guide, Phase, Block) %>%
summarize(summary_with_ci(Mean), .groups="drop") %>%
mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
trialtime_summary
Graph
pd <- position_dodge(0.4)
ggplot(data=trialtime_summary, aes(x=Block, y=MeanValue, group=Guide)) +
geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
geom_line(aes(color=Guide), position=pd)+
geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
geom_text(aes(label=format(round(MeanValue,1),nsmall=1), color=Guide), show.legend = FALSE,
size=4, nudge_x=ifelse(trialtime_summary$Guide=="Octo", -0.3, 0.3),
nudge_y=ifelse(trialtime_summary$Guide=="Octo", -0.4, 0.4)
)+
expand_limits(y=c(0,11.5))+
labs(x="Block", y="Time (s)")+
scale_x_discrete(labels=c("B1-Train", "B2-Train", "B3-Train"))+
scale_color_manual(values = c("#d35400", "#95a5a6"),labels=c("OCTOPOCUS","CRIBSHEET"))+
scale_shape_discrete(labels=c("OCTOPOCUS","CRIBSHEET"))+
scale_linetype(labels=c("OCTOPOCUS","CRIBSHEET"))+
facet_grid(scales = "free", space = "free")+
theme_bw(base_size = 12)+
theme(legend.background = element_blank(), legend.title = element_blank(),
legend.position = c(0.5, 0.1), legend.direction = "horizontal",
panel.border = element_blank(),
axis.line = element_line(color = 'grey'),
axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))

Assumptions
Shapiro test p < 0.05. The distribution of the residuals is not normal.
m = aov(Mean ~ Block*Guide + Error(Participant), data = trialtime_p_summary)
shapiro.test(residuals(m$Within))
Shapiro-Wilk normality test
data: residuals(m$Within)
W = 0.94415, p-value = 0.008342
plotNormalHistogram(residuals(m$Within))

qqnorm(residuals(m$Within)); qqline(residuals(m$Within))

ANOVA
ezANOVA(
trialtime_p_summary,
dv = log(Mean),
wid = Participant,
within = c(Guide, Block)
)
$ANOVA
$`Mauchly's Test for Sphericity`
$`Sphericity Corrections`
NA
Pairwise Comparison
pairwise.t.test(trialtime_p_summary$TransVal,
trialtime_p_summary$Block,
paired=TRUE,
p.adj="bonf")
Pairwise comparisons using paired t tests
data: trialtime_p_summary$TransVal and trialtime_p_summary$Block
B1 B2
B2 0.0019 -
B3 0.0050 1.0000
P value adjustment method: bonferroni
Reaction Time
reactiontime_p_summary <- trials %>%
filter(Mode == "Novice" & Phase == "Training" & Result == TRUE & IsOutlier == FALSE) %>%
group_by(Participant, Guide, Phase, Block) %>%
summarize(Mean = mean(NoviceTime), .groups="drop")
# because P4 has zero novice trial in B3, we averaged values between that of B1 and B2
newRow = c("P4", "Sheet", "Training", "B3", 0.93730355)
reactiontime_p_summary = rbind(reactiontime_p_summary, newRow)
# because P11 has zero novice trial in B3, we averaged values between that of B1 and B2
newRow = c("P11", "Sheet", "Training", "B3", 1.48358335)
# merge new row into table
reactiontime_p_summary = rbind(reactiontime_p_summary, newRow)
# convert from character to numbers
reactiontime_p_summary$Mean <- as.numeric(as.character(reactiontime_p_summary$Mean))
reactiontime_p_summary
reactiontime_octo <- subset(reactiontime_p_summary, Guide == "Octo", Mean, drop = TRUE)
reactiontime_sheet <- subset(reactiontime_p_summary, Guide == "Sheet", Mean, drop = TRUE)
MeanDiffCI(reactiontime_sheet, reactiontime_octo)
meandiff lwr.ci upr.ci
-0.8840140 -1.0874074 -0.6806207
reactiontime_summary <- reactiontime_p_summary %>%
group_by(Guide, Phase, Block) %>%
summarize(summary_with_ci(Mean), .groups="drop") %>%
mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
reactiontime_summary
Graph
pd <- position_dodge(0.4)
ggplot(data=reactiontime_summary, aes(x=Block, y=MeanValue, group=Guide)) +
geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
geom_line(aes(color=Guide), position=pd)+
geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
geom_text(aes(label=format(round(MeanValue,1),nsmall=1), color=Guide), show.legend = FALSE,
size=4, nudge_x=ifelse(reactiontime_summary$Guide=="Octo", -0.1, 0.1),
nudge_y=ifelse(reactiontime_summary$Guide=="Octo", 0.8, -0.8)
)+
expand_limits(y=c(0,11.5))+
labs(x="Block", y="Time (s)")+
scale_x_discrete(labels=c("B1-Train", "B2-Train", "B3-Train"))+
scale_color_manual(values = c("#d35400", "#95a5a6"))+
# facet_grid(scales = "free", space = "free")+
theme_bw(base_size = 12)+
theme(panel.border = element_blank(),
axis.line = element_line(color = 'grey'),
legend.position = "none",
# legend.position = c(0.8, 0.85), legend.direction = "vertical",
axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))

Assumptions
Shapiro test p > 0.05. The distribution of the residuals is normal.
m = aov(Mean ~ Block*Guide + Error(Participant), data = reactiontime_p_summary)
shapiro.test(residuals(m$Within))
Shapiro-Wilk normality test
data: residuals(m$Within)
W = 0.9734, p-value = 0.2134
plotNormalHistogram(residuals(m$Within))

qqnorm(residuals(m$Within)); qqline(residuals(m$Within))

ANOVA
ezANOVA(
reactiontime_p_summary,
dv = Mean,
wid = Participant,
within = c(Guide, Block)
)
$ANOVA
$`Mauchly's Test for Sphericity`
$`Sphericity Corrections`
NA
Input Time
inputtime_p_summary <- trials %>%
filter(Mode == "Novice", Phase == "Training" & Result == TRUE & IsOutlier == FALSE) %>%
group_by(Participant, Guide, Phase, Block) %>%
summarize(Mean = mean(InputTime), .groups="drop")
# because P4 has zero novice trial in B3, we averaged values between that of B1 and B2
newRow = c("P4", "Sheet", "Training", "B3", 11.2646785)
inputtime_p_summary = rbind(inputtime_p_summary, newRow)
# because P11 has zero novice trial in B3, we averaged values between that of B1 and B2
newRow = c("P11", "Sheet", "Training", "B3", 7.706)
# merge new row into table
inputtime_p_summary = rbind(inputtime_p_summary, newRow)
# convert from character to numbers
inputtime_p_summary$Mean <- as.numeric(as.character(inputtime_p_summary$Mean))
inputtime_p_summary
inputtime_octo <- subset(inputtime_p_summary, Guide == "Octo", Mean, drop = TRUE)
inputtime_sheet <- subset(inputtime_p_summary, Guide == "Sheet", Mean, drop = TRUE)
MeanDiffCI(inputtime_sheet, inputtime_octo)
meandiff lwr.ci upr.ci
1.7943683 0.5364499 3.0522866
inputtime_b1 <- subset(inputtime_p_summary, Block == "B1", Mean, drop = TRUE)
inputtime_b2 <- subset(inputtime_p_summary, Block == "B2", Mean, drop = TRUE)
inputtime_b3 <- subset(inputtime_p_summary, Block == "B3", Mean, drop = TRUE)
MeanDiffCI(inputtime_b2, inputtime_b1)
meandiff lwr.ci upr.ci
-1.52211153 -3.01745734 -0.02676572
MeanDiffCI(inputtime_b3, inputtime_b1)
meandiff lwr.ci upr.ci
-1.9165457 -3.4683654 -0.3647261
inputtime_summary <- inputtime_p_summary %>%
group_by(Guide, Phase, Block) %>%
summarize(summary_with_ci(Mean), .groups="drop") %>%
mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
inputtime_summary
NA
Graph
pd <- position_dodge(0.4)
ggplot(data=inputtime_summary, aes(x=Block, y=MeanValue, group=Guide)) +
geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
geom_line(aes(color=Guide), position=pd)+
geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
geom_text(aes(label=format(round(MeanValue,1),nsmall=1), color=Guide), show.legend = FALSE,
size=4, nudge_x=ifelse(inputtime_summary$Guide=="Octo", -0.3, 0.3),
nudge_y=ifelse(inputtime_summary$Guide=="Octo", -0.4, 0.4)
)+
expand_limits(y=c(0,11.5))+
labs(x="Block", y="Time (s)")+
scale_x_discrete(labels=c("B1-Train", "B2-Train", "B3-Train"))+
scale_color_manual(values = c("#d35400", "#95a5a6"))+
# facet_grid(scales = "free", space = "free")+
theme_bw(base_size = 12)+
theme(legend.position = "none",
#legend.position = c(0.8, 0.15), legend.direction = "vertical",
# legend.background = element_blank(),
panel.border = element_blank(),
axis.line = element_line(color = 'grey'),
axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))

Assumptions
Shapiro test p < 0.05. The distribution of the residuals is not normal.
m = aov(Mean ~ Block*Guide + Error(Participant), data = inputtime_p_summary)
shapiro.test(residuals(m$Within))
Shapiro-Wilk normality test
data: residuals(m$Within)
W = 0.9503, p-value = 0.01609
plotNormalHistogram(residuals(m$Within))

qqnorm(residuals(m$Within)); qqline(residuals(m$Within))

ANOVA
ezANOVA(
inputtime_p_summary,
dv = TransVal,
wid = Participant,
within = c(Guide, Block)
)
$ANOVA
$`Mauchly's Test for Sphericity`
$`Sphericity Corrections`
NA
Pairwise Comparison
pairwise.t.test(inputtime_p_summary$TransVal,
inputtime_p_summary$Block,
paired=TRUE,
p.adj="bonf")
Pairwise comparisons using paired t tests
data: inputtime_p_summary$TransVal and inputtime_p_summary$Block
B1 B2
B2 0.0077 -
B3 0.0312 1.0000
P value adjustment method: bonferroni
ACCURACY
Overall Training
accuracy_overalltraining_p_summary <- trials %>%
filter(Phase == "Training" & !IsOutlier) %>%
group_by(Participant, Guide, Phase, Block) %>%
summarize(Mean = mean(Result), .groups="drop")
accuracy_overalltraining_p_summary
overalltrainingacc_octo <- subset(accuracy_overalltraining_p_summary, Guide == "Octo", Mean, drop = TRUE)
overalltrainingacc_sheet <- subset(accuracy_overalltraining_p_summary, Guide == "Sheet", Mean, drop = TRUE)
MeanDiffCI(overalltrainingacc_sheet, overalltrainingacc_octo)
meandiff lwr.ci upr.ci
-0.13767985 -0.17744954 -0.09791017
accuracy_overalltraining_summary <- accuracy_overalltraining_p_summary %>%
group_by(Guide, Phase, Block) %>%
summarize(summary_with_ci(Mean), .groups="drop") %>%
mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
accuracy_overalltraining_summary
Graph
pd <- position_dodge(0.4)
ggplot(data=accuracy_overalltraining_summary, aes(x=Block, y=MeanValue, group=Guide)) +
geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
geom_line(aes(color=Guide), position=pd)+
geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
geom_text(aes(label=sprintf("%.0f", 100*MeanValue), color=Guide), show.legend = FALSE,
size=4, nudge_x=ifelse(accuracy_overalltraining_summary$Guide=="Octo", -0.3, 0.3),
nudge_y=ifelse(accuracy_overalltraining_summary$Guide=="Octo", 0.1, -0.1)
)+
scale_y_continuous(labels = function(x) paste0(x*100),breaks = seq(0,1,0.25))+
# scale_y_continuous(labels = label_percent(), breaks = seq(0,1,0.25))+
expand_limits(y=c(0,1))+
labs(x="Block", y="Accuracy (%)")+
scale_x_discrete(labels=c("B1-Train", "B2-Train", "B3-Train"))+
scale_color_manual(values = c("#d35400", "#95a5a6"),labels=c("OCTOPOCUS","CRIBSHEET"))+
scale_shape_discrete(labels=c("OCTOPOCUS","CRIBSHEET"))+
scale_linetype(labels=c("OCTOPOCUS","CRIBSHEET"))+
facet_grid(scales = "free", space = "free")+
theme_bw(base_size = 12)+
theme(legend.background = element_blank(), legend.title = element_blank(),
legend.position = c(0.5, 0.1), legend.direction = "horizontal",
panel.border = element_blank(),
axis.line = element_line(color = 'grey'),
axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))

Assumptions
Shapiro test p > 0.05. The distribution of the residuals is normal.
m = aov(Mean ~ Block*Guide + Error(Participant), data = accuracy_overalltraining_p_summary)
shapiro.test(residuals(m$Within))
Shapiro-Wilk normality test
data: residuals(m$Within)
W = 0.97962, p-value = 0.4125
plotNormalHistogram(residuals(m$Within))

qqnorm(residuals(m$Within)); qqline(residuals(m$Within))

ANOVA
ezANOVA(
accuracy_overalltraining_p_summary,
dv = Mean,
wid = Participant,
within = c(Guide, Block)
)
$ANOVA
$`Mauchly's Test for Sphericity`
$`Sphericity Corrections`
NA
Expert Training
accuracy_p_expert_summary <- trials %>%
filter(Phase == "Training" & Mode == "Expert" & !IsOutlier) %>%
group_by(Participant, Guide, Phase, Block) %>%
summarize(Mean = mean(Result), .groups="drop")
accuracy_p_expert_summary
expertacc_octo <- subset(accuracy_p_expert_summary, Guide == "Octo", Mean, drop = TRUE)
expertacc_sheet <- subset(accuracy_p_expert_summary, Guide == "Sheet", Mean, drop = TRUE)
MeanDiffCI(expertacc_sheet, expertacc_octo)
meandiff lwr.ci upr.ci
-0.10394979 -0.16141056 -0.04648901
expertacc_b1 <- subset(accuracy_p_expert_summary, Block == "B1", Mean, drop = TRUE)
expertacc_b2 <- subset(accuracy_p_expert_summary, Block == "B2", Mean, drop = TRUE)
expertacc_b3 <- subset(accuracy_p_expert_summary, Block == "B3", Mean, drop = TRUE)
MeanDiffCI(expertacc_b3, expertacc_b2)
meandiff lwr.ci upr.ci
-0.10574691 -0.17631257 -0.03518125
accuracy_expert_summary <- accuracy_p_expert_summary %>%
group_by(Guide, Phase, Block) %>%
summarize(summary_with_ci(Mean), .groups="drop") %>%
mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
accuracy_expert_summary
Graph
ggplot(data=accuracy_expert_summary, aes(x=Block, y=MeanValue, group=Guide)) +
geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
geom_line(aes(color=Guide), position=pd)+
geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
geom_text(aes(label=sprintf("%.0f", 100*MeanValue), color=Guide), show.legend = FALSE,
size=4, nudge_x=ifelse(accuracy_expert_summary$Guide=="Octo", -0.3, 0.3),
nudge_y=ifelse(accuracy_expert_summary$Guide=="Octo", 0.1, -0.1)
)+
scale_y_continuous(labels = function(x) paste0(x*100),breaks = seq(0,1,0.25))+
# scale_y_continuous(labels = label_percent(), breaks = seq(0,1,0.25))+
expand_limits(y=c(0,1)) +
labs(x="Block", y="Accuracy (%)")+
scale_x_discrete(labels=c("B1-Train", "B2-Train", "B3-Train"))+
scale_color_manual(values = c("#d35400", "#95a5a6"))+
facet_grid(scales = "free", space = "free")+
theme_bw(base_size = 12)+
theme(panel.border = element_blank(),
axis.line = element_line(color = 'grey'),
legend.position = "none",
axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))

Assumptions
Shapiro test p > 0.05. The distribution of the residuals is normal.
m = aov(Mean ~ Block*Guide + Error(Participant), data = accuracy_p_expert_summary)
shapiro.test(residuals(m$Within))
Shapiro-Wilk normality test
data: residuals(m$Within)
W = 0.98827, p-value = 0.8341
plotNormalHistogram(residuals(m$Within))

qqnorm(residuals(m$Within)); qqline(residuals(m$Within))

ANOVA
ezANOVA(
accuracy_p_expert_summary,
dv = Mean,
wid = Participant,
within = c(Guide, Block)
)
$ANOVA
$`Mauchly's Test for Sphericity`
$`Sphericity Corrections`
NA
Pairwise Comparison
pairwise.t.test(accuracy_p_expert_summary$Mean,
accuracy_p_expert_summary$Block,
paired=TRUE,
p.adj="bonf")
Pairwise comparisons using paired t tests
data: accuracy_p_expert_summary$Mean and accuracy_p_expert_summary$Block
B1 B2
B2 0.610 -
B3 0.306 0.011
P value adjustment method: bonferroni
Novice Training
accuracy_p_novice_summary <- trials %>%
filter(Phase == "Training" & Mode == "Novice" & !IsOutlier) %>%
group_by(Participant, Guide, Phase, Block) %>%
summarize(Mean = mean(Result), .groups="drop")
# because P11 has zero novice trial in B3, we averaged values between that of B1 and B2
newRow = c("P11", "Sheet", "Training", "B3", 0.67857145)
# merge new row into table
accuracy_p_novice_summary = rbind(accuracy_p_novice_summary, newRow)
# convert from character to numbers
accuracy_p_novice_summary$Mean <- as.numeric(as.character(accuracy_p_novice_summary$Mean))
accuracy_p_novice_summary
noviceacc_octo <- subset(accuracy_p_novice_summary, Guide == "Octo", Mean, drop = TRUE)
noviceacc_sheet <- subset(accuracy_p_novice_summary, Guide == "Sheet", Mean, drop = TRUE)
MeanDiffCI(noviceacc_sheet, noviceacc_octo)
meandiff lwr.ci upr.ci
-0.2014409 -0.2824296 -0.1204522
accuracy_novice_summary <- accuracy_p_novice_summary %>%
group_by(Guide, Phase, Block) %>%
summarize(summary_with_ci(Mean), .groups="drop") %>%
mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
accuracy_novice_summary
Graph
pd <- position_dodge(0.4)
ggplot(data=accuracy_novice_summary, aes(x=Block, y=MeanValue, group=Guide)) +
geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
geom_line(aes(color=Guide), position=pd)+
geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
geom_text(aes(label=sprintf("%.0f", 100*MeanValue), color=Guide), show.legend = FALSE,
size=4, nudge_x=ifelse(accuracy_novice_summary$Guide=="Octo", -0.3, 0.3),
nudge_y=ifelse(accuracy_novice_summary$Guide=="Octo", 0.05, -0.05)
)+
scale_y_continuous(labels = function(x) paste0(x*100),breaks = seq(0,1,0.25))+
# scale_y_continuous(labels = label_percent(), breaks = seq(0,1,0.25))+
expand_limits(y=c(0,1))+
labs(x="Block", y="Accuracy (%)")+
scale_x_discrete(labels=c("B1-Train", "B2-Train", "B3-Train"))+
scale_color_manual(values = c("#d35400", "#95a5a6"))+
facet_grid(scales = "free", space = "free")+
theme_bw(base_size = 12)+
theme(panel.border = element_blank(),
axis.line = element_line(color = 'grey'),
legend.position = "none",
axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))

Assumptions
Shapiro test p > 0.05. The distribution of the residuals is normal.
m = aov(Mean ~ Block*Guide + Error(Participant), data = accuracy_p_novice_summary)
shapiro.test(residuals(m$Within))
Shapiro-Wilk normality test
data: residuals(m$Within)
W = 0.96389, p-value = 0.07298
plotNormalHistogram(residuals(m$Within))

qqnorm(residuals(m$Within)); qqline(residuals(m$Within))

ANOVA
ezANOVA(
accuracy_p_novice_summary,
dv = Mean,
wid = Participant,
within = c(Guide, Block)
)
$ANOVA
$`Mauchly's Test for Sphericity`
$`Sphericity Corrections`
NA
Guess (Pre-Test)
accuracy_pretest_p_summary <- trials %>%
filter(Phase == "PreTest" & !IsOutlier) %>%
group_by(Participant, Guide, Phase, Block) %>%
summarize(Mean = mean(Result), .groups="drop")
accuracy_pretest_p_summary
accuracy_pretest_summary <- accuracy_pretest_p_summary %>%
group_by(Guide, Phase, Block) %>%
summarize(summary_with_ci(Mean), .groups="drop") %>%
mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
pretestacc_octo <- subset(accuracy_pretest_p_summary, Guide == "Octo", Mean, drop = TRUE)
pretestacc_sheet <- subset(accuracy_pretest_p_summary, Guide == "Sheet", Mean, drop = TRUE)
MeanDiffCI(pretestacc_sheet, pretestacc_octo)
meandiff lwr.ci upr.ci
0.005208333 -0.039921417 0.050338084
accuracy_pretest_summary
Graph
ggplot(data=accuracy_pretest_summary, aes(x=Guide, y=MeanValue, fill = Guide)) +
geom_bar(size=3,stat="identity")+
geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
geom_text(aes(label=sprintf("%.0f", 100*MeanValue), color=Guide),
show.legend = FALSE,
size=4, nudge_y = 0.1
)+
scale_y_continuous(labels = function(x) paste0(x*100),breaks = seq(0,1,0.25))+
# scale_y_continuous(labels = label_percent(), breaks = seq(0,1,0.25))+
expand_limits(y=c(0,1))+
labs(x="Guide", y="Accuracy (%)")+
scale_x_discrete(labels=c("OCTOPOCUS","CRIBSHEET"))+
scale_fill_manual(values = c("#d35400", "#95a5a6"),labels=c("OCTOPOCUS","CRIBSHEET"))+
scale_color_manual(values = c("#d35400", "#95a5a6"),labels=c("OCTOPOCUS","CRIBSHEET"))+
scale_shape_discrete(labels=c("OCTOPOCUS","CRIBSHEET"))+
scale_linetype(labels=c("OCTOPOCUS","CRIBSHEET"))+
theme_bw(base_size = 12)+
theme(legend.position = "none", legend.direction = "horizontal",
panel.border = element_blank(),
axis.line = element_line(color = 'grey'),
axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))

Assumptions
Shapiro test p > 0.05. The distribution of the residuals is normal.
m = aov(Mean ~ Guide + Error(Participant), data = accuracy_pretest_p_summary)
shapiro.test(residuals(m$Within))
Shapiro-Wilk normality test
data: residuals(m$Within)
W = 0.91721, p-value = 0.2637
plotNormalHistogram(residuals(m$Within))

qqnorm(residuals(m$Within)); qqline(residuals(m$Within))

ANOVA
ezANOVA(
accuracy_pretest_p_summary,
dv = Mean,
wid = Participant,
within = c(Guide)
)
$ANOVA
NA
Recall (Test)
accuracy_test_p_summary <- trials %>%
filter(Phase == "Test" & !IsOutlier) %>%
group_by(Participant, Guide, Phase, Block) %>%
summarize(Mean = mean(Result), .groups="drop")
accuracy_test_p_summary
maintest_octo <- subset(accuracy_test_p_summary, Guide == "Octo", Mean, drop = TRUE)
maintest_sheet <- subset(accuracy_test_p_summary, Guide == "Sheet", Mean, drop = TRUE)
MeanDiffCI(maintest_sheet, maintest_octo)
meandiff lwr.ci upr.ci
-0.006944444 -0.114260087 0.100371198
accuracy_test_summary <- accuracy_test_p_summary %>%
group_by(Guide, Phase, Block) %>%
summarize(summary_with_ci(Mean), .groups="drop") %>%
mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
acctest_b1 <- subset(accuracy_test_p_summary, Block == "B1", Mean, drop = TRUE)
acctest_b2 <- subset(accuracy_test_p_summary, Block == "B2", Mean, drop = TRUE)
acctest_b3 <- subset(accuracy_test_p_summary, Block == "B3", Mean, drop = TRUE)
MeanDiffCI(acctest_b2, acctest_b1)
meandiff lwr.ci upr.ci
0.20312500 0.09830948 0.30794052
MeanDiffCI(acctest_b3, acctest_b2)
meandiff lwr.ci upr.ci
0.15625000 0.05694772 0.25555228
accuracy_test_summary
Graph
pd <- position_dodge(0.4)
ggplot(data=accuracy_test_summary, aes(x=Block, y=MeanValue, group=Guide)) +
geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
geom_line(aes(color=Guide), position=pd)+
geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
geom_text(aes(label=sprintf("%.0f", 100*MeanValue), color=Guide),
size=4, nudge_x=ifelse(accuracy_test_summary$Guide=="Octo", -0.4, 0.4),
nudge_y=ifelse(accuracy_test_summary$Guide=="Octo", 0.1, -0.1)
)+
scale_y_continuous(labels = function(x) paste0(x*100),breaks = seq(0,1,0.25))+
# scale_y_continuous(labels = label_percent(), breaks = seq(0,1,0.25))+
expand_limits(y=c(0,1))+
labs(x="Block", y="Accuracy (%)")+
scale_x_discrete(labels=c("B1-Test", "B2-Test", "B3-Test"))+
scale_color_manual(values = c("#d35400", "#95a5a6"),labels=c("OCTOPOCUS","CRIBSHEET"))+
scale_shape_discrete(labels=c("OCTOPOCUS","CRIBSHEET"))+
scale_linetype(labels=c("OCTOPOCUS","CRIBSHEET"))+
facet_grid(scales = "free", space = "free")+
theme_bw(base_size = 12)+
theme(legend.background = element_blank(), legend.title = element_blank(),
legend.position = c(0.5, 0.1), legend.direction = "horizontal",
panel.border = element_blank(),
axis.line = element_line(color = 'grey'),
axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))

Assumptions
Shapiro test p > 0.05. The distribution of the residuals is normal.
m = aov(Mean ~ Block*Guide + Error(Participant), data = accuracy_test_p_summary)
shapiro.test(residuals(m$Within))
Shapiro-Wilk normality test
data: residuals(m$Within)
W = 0.98614, p-value = 0.7292
plotNormalHistogram(residuals(m$Within))

qqnorm(residuals(m$Within)); qqline(residuals(m$Within))

ANOVA
ezANOVA(
accuracy_test_p_summary,
dv = Mean,
wid = Participant,
within = c(Guide, Block)
)
$ANOVA
$`Mauchly's Test for Sphericity`
$`Sphericity Corrections`
NA
Pairwise Comparison
pairwise.t.test(accuracy_test_p_summary$Mean,
accuracy_test_p_summary$Block,
paired=TRUE,
p.adj="bonf")
Pairwise comparisons using paired t tests
data: accuracy_test_p_summary$Mean and accuracy_test_p_summary$Block
B1 B2
B2 0.00016 -
B3 9.3e-08 0.00062
P value adjustment method: bonferroni
Incidental Learning (Post-test)
# excluding targets
accuracy_posttest_p_summary <- trials %>%
filter(Phase == "PostTest" & !IsOutlier) %>%
filter(TrialName != "Abu Dhabi" & TrialName != "Amsterdam" & TrialName != "Dubai" & TrialName != "Los Angeles" & TrialName != "Madrid" & TrialName != "Paris" & TrialName != "Singapore" & TrialName != "Tokyo" & TrialName != "Austin" & TrialName != "Doha" & TrialName != "Frankfurt" & TrialName != "Houston" & TrialName != "Milan" & TrialName != "Prague" & TrialName != "Seoul" & TrialName != "Toronto") %>%
group_by(Participant, Guide, Phase, Block) %>%
summarize(Mean = mean(Result), .groups="drop")
accuracy_posttest_p_summary
accuracyposttest_octo <- subset(accuracy_posttest_p_summary, Guide == "Octo", Mean, drop = TRUE)
accuracyposttest_sheet <- subset(accuracy_posttest_p_summary, Guide == "Sheet", Mean, drop = TRUE)
MeanDiffCI(accuracyposttest_octo, accuracyposttest_sheet)
meandiff lwr.ci upr.ci
-0.06250000 -0.21695935 0.09195935
accuracy_posttest_summary <- accuracy_posttest_p_summary %>%
group_by(Guide, Phase, Block) %>%
summarize(summary_with_ci(Mean), .groups="drop") %>%
mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
accuracy_posttest_summary
Graph
ggplot(data=accuracy_posttest_summary, aes(x=Guide, y=MeanValue, fill = Guide)) +
geom_bar(size=3,stat="identity")+
geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
geom_text(aes(label=sprintf("%.0f", 100*MeanValue), color=Guide),
show.legend = FALSE,
size=4, nudge_y = 0.05, nudge_x = 0.3
)+
scale_y_continuous(labels = function(x) paste0(x*100),breaks = seq(0,1,0.25))+
# scale_y_continuous(labels = label_percent(), breaks = seq(0,1,0.25))+
expand_limits(y=c(0,1))+
labs(x="Guide", y="Accuracy (%)")+
scale_x_discrete(labels=c("OCTOPOCUS","CRIBSHEET"))+
scale_fill_manual(values = c("#d35400", "#95a5a6"),labels=c("OCTOPOCUS","CRIBSHEET"))+
scale_color_manual(values = c("#d35400", "#95a5a6"),labels=c("OCTOPOCUS","CRIBSHEET"))+
scale_shape_discrete(labels=c("OCTOPOCUS","CRIBSHEET"))+
scale_linetype(labels=c("OCTOPOCUS","CRIBSHEET"))+
theme_bw(base_size = 12)+
theme(legend.position = "none", legend.direction = "horizontal",
panel.border = element_blank(),
axis.line = element_line(color = 'grey'),
axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))

Assumptions
Shapiro test p > 0.05. The distribution of the residuals is normal.
m = aov(Mean ~ Guide + Error(Participant), data = accuracy_posttest_p_summary)
shapiro.test(residuals(m$Within))
Shapiro-Wilk normality test
data: residuals(m$Within)
W = 0.97556, p-value = 0.9595
plotNormalHistogram(residuals(m$Within))

qqnorm(residuals(m$Within)); qqline(residuals(m$Within))

ANOVA
ezANOVA(
accuracy_posttest_p_summary,
dv = Mean,
wid = Participant,
within = c(Guide)
)
$ANOVA
NA
Learning Curve (combined, only 8 trained gestures)
targets <- c("Abu Dhabi", "Amsterdam", "Dubai", "Los Angeles", "Madrid", "Paris", "Singapore", "Tokyo", "Austin", "Doha", "Frankfurt", "Houston", "Milan", "Prague", "Seoul", "Toronto")
curve_p_summary <- trials %>%
filter(TrialName %in% targets & Phase!="Training" & !IsOutlier) %>%
mutate(PhaseName = ifelse(Phase=="Test" & Block=="B1", "Test B1",
ifelse(Phase=="Test" & Block=="B2", "Test B2",
ifelse(Phase=="Test" & Block=="B3", "Test B3",
ifelse(Phase=="PreTest", "PreTest",
ifelse(Phase=="PostTest", "PostTest",NA)))))) %>%
mutate(PhaseName = fct_relevel(PhaseName,
"PreTest", "Test B1", "Test B2", "Test B3", "PostTest")) %>%
mutate(PhaseName = as.factor(PhaseName)) %>%
group_by(Participant, Guide, PhaseName) %>%
summarize(Mean = mean(Result), .groups="drop")
curve_p_summary
curve_summary <- curve_p_summary %>%
group_by(Guide, PhaseName) %>%
summarize(summary_with_ci(Mean), .groups="drop") %>%
mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
curve_summary
curve_testB3 <- subset(curve_p_summary, PhaseName == "Test B3", Mean, drop = TRUE)
curve_posttest <- subset(curve_p_summary, PhaseName == "PostTest", Mean, drop = TRUE)
MeanDiffCI(curve_posttest, curve_testB3)
meandiff lwr.ci upr.ci
-0.088541667 -0.180952498 0.003869164
Graph
pd <- position_dodge(0.4)
ggplot(data=curve_summary, aes(x=PhaseName, y=MeanValue, group=Guide)) +
geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
geom_line(aes(color=Guide), position=pd)+
geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
geom_text(aes(label=sprintf("%.0f", 100*MeanValue), color=Guide),
size=4, nudge_x=ifelse(curve_summary$Guide=="Octo", -0.3, 0.3),
nudge_y=ifelse(curve_summary$Guide=="Octo", 0.1, -0.1),
show.legend = FALSE
)+
scale_y_continuous(labels = function(x) paste0(x*100),breaks = seq(0,1,0.25))+
# scale_y_continuous(labels = label_percent(), breaks = seq(0,1,0.25))+
expand_limits(y=c(0,1))+
labs(x="Phase", y="Accuracy (%)")+
# scale_x_discrete(labels=c("B1-Test", "B2-Test", "B3-Test"))+
scale_color_manual(values = c("#d35400", "#95a5a6"),labels=c("OCTOPOCUS","CRIBSHEET"))+
scale_shape_discrete(labels=c("OCTOPOCUS","CRIBSHEET"))+
scale_linetype(labels=c("OCTOPOCUS","CRIBSHEET"))+
facet_grid(scales = "free", space = "free")+
theme_bw(base_size = 12)+
theme(legend.background = element_blank(), legend.title = element_blank(),
legend.position = c(0.5, 0.1), legend.direction = "horizontal",
panel.border = element_blank(),
axis.line = element_line(color = 'grey'),
axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))

Assumptions
Shapiro test p > 0.05. The distribution of the residuals is normal.
m = aov(Mean ~ PhaseName*Guide + Error(Participant), data = curve_p_summary)
shapiro.test(residuals(m$Within))
Shapiro-Wilk normality test
data: residuals(m$Within)
W = 0.98288, p-value = 0.1804
plotNormalHistogram(residuals(m$Within))

qqnorm(residuals(m$Within)); qqline(residuals(m$Within))

ANOVA
# curve_p_summary_new = filter(curve_p_summary, PhaseName=="Test B3" | PhaseName=="PostTest")
# curve_p_summary_new
ezANOVA(
curve_p_summary,
dv = Mean,
wid = Participant,
within = c(Guide, PhaseName)
)
$ANOVA
$`Mauchly's Test for Sphericity`
$`Sphericity Corrections`
NA
Pairwise Comparison
pairwise.t.test(curve_p_summary$Mean,
curve_p_summary$PhaseName,
paired=TRUE,
p.adj="bonf")
Pairwise comparisons using paired t tests
data: curve_p_summary$Mean and curve_p_summary$PhaseName
PreTest Test B1 Test B2 Test B3
Test B1 1.5e-07 - - -
Test B2 2.9e-11 0.00054 - -
Test B3 1.2e-13 3.1e-07 0.00206 -
PostTest 2.8e-14 3.1e-06 1.00000 0.06527
P value adjustment method: bonferroni
OTHERS
Expert Mode Rate (during Training)
expertproportion_p_summary <- trials %>%
filter(Phase == "Training" & !IsOutlier) %>%
group_by(Participant, Guide, Phase, Block) %>%
summarize(ExpertCount = sum(Mode=="Expert"),
Total = sum(Mode=="Novice") + sum(Mode=="Expert"),
ExpertPercent = (sum(Mode=="Expert")/Total),
.groups="drop")
expertproportion_p_summary
expertpro_octo <- subset(expertproportion_p_summary, Guide == "Octo", ExpertPercent, drop = TRUE)
expertpro_sheet <- subset(expertproportion_p_summary, Guide == "Sheet", ExpertPercent, drop = TRUE)
MeanDiffCI(expertpro_sheet, expertpro_octo)
meandiff lwr.ci upr.ci
0.08249224 -0.01075320 0.17573767
expertpro_b1 <- subset(expertproportion_p_summary, Block == "B1", ExpertPercent, drop = TRUE)
expertpro_b2 <- subset(expertproportion_p_summary, Block == "B2", ExpertPercent, drop = TRUE)
expertpro_b3 <- subset(expertproportion_p_summary, Block == "B3", ExpertPercent, drop = TRUE)
MeanDiffCI(expertpro_b2, expertpro_b1)
meandiff lwr.ci upr.ci
0.13864872 0.04034435 0.23695309
MeanDiffCI(expertpro_b3, expertpro_b1)
meandiff lwr.ci upr.ci
0.20440037 0.09425377 0.31454697
expertproportion_summary <- expertproportion_p_summary %>%
group_by(Guide, Phase, Block) %>%
summarize(summary_with_ci(ExpertPercent), .groups="drop") %>%
mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
expertproportion_summary
Graph
pd <- position_dodge(0.4)
ggplot(data=expertproportion_summary, aes(x=Block, y=MeanValue, group=Guide)) +
geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
geom_line(aes(color=Guide), position=pd)+
geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
geom_text(aes(label=sprintf("%.0f", 100*MeanValue), color=Guide),
size=4, nudge_x=ifelse(expertproportion_summary$Guide=="Octo", -0.35, 0.35),
nudge_y=ifelse(expertproportion_summary$Guide=="Octo", -0.15, 0.15)
)+
scale_y_continuous(labels = function(x) paste0(x*100),breaks = seq(0,1,0.25))+
# scale_y_continuous(labels = label_percent(), breaks = seq(0,1,0.25))+
expand_limits(y=c(0,1))+
labs(x="Block", y="Usage Rate (%)")+
scale_x_discrete(labels=c("B1-Train", "B2-Train", "B3-Train"))+
scale_color_manual(values = c("#d35400", "#95a5a6"),labels=c("OCTOPOCUS","CRIBSHEET"))+
scale_shape_discrete(labels=c("OCTOPOCUS","CRIBSHEET"))+
scale_linetype(labels=c("OCTOPOCUS","CRIBSHEET"))+
facet_grid(scales = "free", space = "free")+
theme_bw(base_size = 12)+
theme(legend.background = element_blank(), legend.title = element_blank(),
legend.position = c(0.5, 0.1), legend.direction = "horizontal",
panel.border = element_blank(),
axis.line = element_line(color = 'grey'),
axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))

Assumptions
Shapiro test p > 0.05. The distribution of the residuals is normal.
m = aov(ExpertPercent ~ Block*Guide + Error(Participant), data = expertproportion_p_summary)
shapiro.test(residuals(m$Within))
Shapiro-Wilk normality test
data: residuals(m$Within)
W = 0.96087, p-value = 0.05191
plotNormalHistogram(residuals(m$Within))

qqnorm(residuals(m$Within)); qqline(residuals(m$Within))

ANOVA
ezANOVA(
expertproportion_p_summary,
dv = ExpertPercent,
wid = Participant,
within = c(Guide, Block)
)
$ANOVA
$`Mauchly's Test for Sphericity`
$`Sphericity Corrections`
NA
Pairwise Comparison
pairwise.t.test(expertproportion_p_summary$ExpertPercent,
expertproportion_p_summary$Block,
paired=TRUE,
p.adj="bonf")
Pairwise comparisons using paired t tests
data: expertproportion_p_summary$ExpertPercent and expertproportion_p_summary$Block
B1 B2
B2 0.00012 -
B3 0.00081 0.25270
P value adjustment method: bonferroni
Exploration Mode Rate (during Training)
exploreprop_p_summary <- trials %>%
filter(Phase == "Training" & !IsOutlier) %>%
mutate(isExploring = ifelse(GripDuration>0, 1, 0)) %>%
group_by(Participant, Guide, Phase, Block) %>%
summarize(Frequency = sum(isExploring),
Total = sum(Mode=="Novice") + sum(Mode=="Expert"),
Proportion = (Frequency/Total),
.groups="drop")
exploreprop_p_summary
exploreprop_summary <- exploreprop_p_summary %>%
group_by(Guide, Phase, Block) %>%
summarize(summary_with_ci(Proportion), .groups="drop") %>%
mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
exploreprop_summary
explorepro_octo <- subset(exploreprop_p_summary, Guide == "Octo", Proportion, drop = TRUE)
explorepro_sheet <- subset(exploreprop_p_summary, Guide == "Sheet", Proportion, drop = TRUE)
MeanDiffCI(explorepro_sheet, explorepro_octo)
meandiff lwr.ci upr.ci
0.2374574 0.1710811 0.3038337
explorepro_b1 <- subset(exploreprop_p_summary, Block == "B1", Proportion, drop = TRUE)
explorepro_b2 <- subset(exploreprop_p_summary, Block == "B2", Proportion, drop = TRUE)
explorepro_b3 <- subset(exploreprop_p_summary, Block == "B3", Proportion, drop = TRUE)
MeanDiffCI(explorepro_b2, explorepro_b1)
meandiff lwr.ci upr.ci
-0.14020445 -0.23863576 -0.04177314
MeanDiffCI(explorepro_b3, explorepro_b2)
meandiff lwr.ci upr.ci
-0.07844066 -0.17151924 0.01463792
Graph
pd <- position_dodge(0.4)
ggplot(data=exploreprop_summary, aes(x=Block, y=MeanValue, group=Guide)) +
geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
geom_line(aes(color=Guide), position=pd)+
geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
geom_text(aes(label=sprintf("%.0f", 100*MeanValue), color=Guide), show.legend = FALSE,
size=4, nudge_x=ifelse(exploreprop_summary$Guide=="Octo", -0.3, 0.3),
nudge_y=ifelse(exploreprop_summary$Guide=="Octo", -0.05, 0.05)
)+
scale_y_continuous(labels = function(x) paste0(x*100),breaks = seq(0,1,0.25))+
# scale_y_continuous(labels = label_percent(), breaks = seq(0,1,0.25))+
expand_limits(y=c(0,1))+
labs(x="Block", y="Usage Rate (%)")+
scale_x_discrete(labels=c("B1-Train", "B2-Train", "B3-Train"))+
scale_color_manual(values = c("#d35400", "#95a5a6"))+
facet_grid(scales = "free", space = "free")+
theme_bw(base_size = 12)+
theme(panel.border = element_blank(),
axis.line = element_line(color = 'grey'),
legend.position = "none",
axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))

Assumptions
Shapiro test p < 0.05. The distribution of the residuals is not normal.
m = aov(Proportion ~ Block*Guide + Error(Participant), data = exploreprop_p_summary)
shapiro.test(residuals(m$Within))
Shapiro-Wilk normality test
data: residuals(m$Within)
W = 0.94881, p-value = 0.01369
plotNormalHistogram(residuals(m$Within))

qqnorm(residuals(m$Within)); qqline(residuals(m$Within))

ANOVA
ezANOVA(
exploreprop_p_summary,
dv = TransVal,
wid = Participant,
within = c(Guide, Block)
)
$ANOVA
$`Mauchly's Test for Sphericity`
$`Sphericity Corrections`
NA
Pairwise Comparison
pairwise.t.test(exploreprop_p_summary$TransVal,
exploreprop_p_summary$Block,
paired=TRUE,
p.adj="bonf")
Pairwise comparisons using paired t tests
data: exploreprop_p_summary$TransVal and exploreprop_p_summary$Block
B1 B2
B2 1.6e-05 -
B3 1.2e-07 0.012
P value adjustment method: bonferroni
OCTO Exploration Mode Rate (during Training)
exploreprop_octo_p_summary <- trials %>%
filter(Guide == "Octo" & Phase == "Training" & !IsOutlier) %>%
mutate(isExploring = ifelse(GripDuration>0, 1, 0)) %>%
group_by(Participant, Guide, Phase, Block) %>%
summarize(Frequency = sum(isExploring),
Total = sum(Mode=="Novice") + sum(Mode=="Expert"),
Proportion = (Frequency/Total),
.groups="drop")
exploreprop_octo_p_summary
exploreprop_octo_summary <- exploreprop_octo_p_summary %>%
group_by(Guide,Block) %>%
summarize(summary_with_ci(Proportion), .groups="drop") %>%
mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
exploreprop_octo_summary
explorepro_octo_b1 <- subset(exploreprop_octo_p_summary, Block == "B1", Proportion, drop = TRUE)
explorepro_octo_b2 <- subset(exploreprop_octo_p_summary, Block == "B2", Proportion, drop = TRUE)
explorepro_octo_b3 <- subset(exploreprop_octo_p_summary, Block == "B3", Proportion, drop = TRUE)
MeanDiffCI(explorepro_octo_b2, explorepro_octo_b1)
meandiff lwr.ci upr.ci
-0.14131415 -0.20145971 -0.08116859
MeanDiffCI(explorepro_octo_b3, explorepro_octo_b1)
meandiff lwr.ci upr.ci
-0.1785616 -0.2336920 -0.1234312
Graph
pd <- position_dodge(0.4)
ggplot(data=exploreprop_octo_summary, aes(x=Block, y=MeanValue, group=Guide)) +
geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
geom_line(aes(color=Guide), position=pd)+
geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
geom_text(aes(label=sprintf("%.0f", 100*MeanValue), color=Guide), show.legend = FALSE,
size=4, nudge_x=ifelse(exploreprop_octo_summary$Guide=="Octo", -0.3, 0.3),
nudge_y=ifelse(exploreprop_octo_summary$Guide=="Octo", -0.05, 0.05)
)+
scale_y_continuous(labels = function(x) paste0(x*100),breaks = seq(0,1,0.25))+
# scale_y_continuous(labels = label_percent(), breaks = seq(0,1,0.25))+
expand_limits(y=c(0,1))+
labs(x="Block", y="Usage Rate (%)")+
scale_x_discrete(labels=c("B1-Train", "B2-Train", "B3-Train"))+
scale_color_manual(values = c("#d35400", "#95a5a6"))+
facet_grid(scales = "free", space = "free")+
theme_bw(base_size = 12)+
theme(panel.border = element_blank(),
axis.line = element_line(color = 'grey'),
legend.position = "none",
axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))

Assumptions
Shapiro test p < 0.05. The distribution of the residuals is not normal.
m = aov(Proportion ~ Block + Error(Participant), data = exploreprop_octo_p_summary)
shapiro.test(residuals(m$Within))
Shapiro-Wilk normality test
data: residuals(m$Within)
W = 0.90988, p-value = 0.03505
plotNormalHistogram(residuals(m$Within))

qqnorm(residuals(m$Within)); qqline(residuals(m$Within))

ANOVA
ezANOVA(
exploreprop_octo_p_summary,
dv = TransVal,
wid = Participant,
within = c(Block)
)
$ANOVA
$`Mauchly's Test for Sphericity`
$`Sphericity Corrections`
NA
Pairwise Comparison
pairwise.t.test(exploreprop_octo_p_summary$TransVal,
exploreprop_octo_p_summary$Block,
paired=TRUE,
p.adj="bonf")
Pairwise comparisons using paired t tests
data: exploreprop_octo_p_summary$TransVal and exploreprop_octo_p_summary$Block
B1 B2
B2 0.00168 -
B3 0.00015 0.36135
P value adjustment method: bonferroni
Explore Duration
modedtime_p_summary <- trials %>%
filter(Mode == "Novice", Phase == "Training" & Result == TRUE & IsOutlier == FALSE) %>%
group_by(Participant, Guide, Phase, Block) %>%
summarize(MeanIdle = mean(IdleDuration), MeanGrip = mean(GripDuration), MeanTrigger = mean(TriggerDuration), .groups="drop")
# because P4 has zero novice trial in B3, we averaged values between that of B1 and B2
newRow = c("P4", "Sheet", "Training", "B3", 2.5109465, 7.72282145, 1.968268)
modedtime_p_summary = rbind(modedtime_p_summary, newRow)
# because P11 has zero novice trial in B3, we averaged values between that of B1 and B2
newRow = c("P11", "Sheet", "Training", "B3", 3.3913335, 4.0635, 1.73475)
# merge new row into table
modedtime_p_summary = rbind(modedtime_p_summary, newRow)
# # convert from character to numbers
modedtime_p_summary$MeanIdle <- as.numeric(as.character(modedtime_p_summary$MeanIdle))
modedtime_p_summary$MeanGrip <- as.numeric(as.character(modedtime_p_summary$MeanGrip))
modedtime_p_summary$MeanTrigger <- as.numeric(as.character(modedtime_p_summary$MeanTrigger))
modedtime_p_summary
idletime_summary <- modedtime_p_summary %>%
group_by(Guide, Phase, Block) %>%
summarize(summary_with_ci(MeanIdle), .groups="drop") %>%
mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
idletime_summary
griptime_summary <- modedtime_p_summary %>%
group_by(Guide, Phase, Block) %>%
summarize(summary_with_ci(MeanGrip), .groups="drop") %>%
mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
griptime_summary
triggertime_summary <- modedtime_p_summary %>%
group_by(Guide, Phase, Block) %>%
summarize(summary_with_ci(MeanTrigger), .groups="drop") %>%
mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
triggertime_summary
Graph
pd <- position_dodge(0.4)
ggplot(data=griptime_summary, aes(x=Block, y=MeanValue, group=Guide)) +
geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
geom_line(aes(linetype=Guide, color=Guide), position=pd)+
geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
geom_text(aes(label=format(round(MeanValue,3),nsmall=3), color=Guide),
size=4, nudge_x=ifelse(griptime_summary$Guide=="Octo", -0.35, 0.35),
nudge_y=ifelse(griptime_summary$Guide=="Octo", -0.4, 0.4)
)+
expand_limits(y=c(0,6))+
labs(x="Block", y="Explore Duration (s)")+
facet_grid(~Phase, scales = "free", space = "free")+
theme(legend.position = "none",
#legend.position = c(0.85, 0.85), legend.direction = "vertical",
axis.text.x = element_text(size = 10), axis.text.y = element_text(size = 10),
axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))

Assumptions
Shapiro test p < 0.05. The distribution of the residuals is not normal.
m = aov(MeanGrip ~ Block*Guide + Error(Participant), data = modedtime_p_summary)
shapiro.test(residuals(m$Within))
Shapiro-Wilk normality test
data: residuals(m$Within)
W = 0.9576, p-value = 0.03595
plotNormalHistogram(residuals(m$Within))

qqnorm(residuals(m$Within)); qqline(residuals(m$Within))

ANOVA
ezANOVA(
modedtime_p_summary,
dv = sqrt(MeanGrip),
wid = Participant,
within = c(Guide, Block)
)
$ANOVA
$`Mauchly's Test for Sphericity`
$`Sphericity Corrections`
NA
Pairwise Comparison
pairwise.t.test(sqrt(modedtime_p_summary$MeanGrip),
modedtime_p_summary$Block,
paired=TRUE,
p.adj="bonf")
Pairwise comparisons using paired t tests
data: sqrt(modedtime_p_summary$MeanGrip) and modedtime_p_summary$Block
B1 B2
B2 0.0046 -
B3 0.0807 1.0000
P value adjustment method: bonferroni
Draw Duration
Graph
pd <- position_dodge(0.4)
ggplot(data=triggertime_summary, aes(x=Block, y=MeanValue, group=Guide)) +
geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
geom_line(aes(linetype=Guide, color=Guide), position=pd)+
geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
geom_text(aes(label=format(round(MeanValue,3),nsmall=3), color=Guide),
size=4, nudge_x=ifelse(triggertime_summary$Guide=="Octo", -0.35, 0.35),
nudge_y=ifelse(triggertime_summary$Guide=="Octo", -0.4, 0.4)
)+
expand_limits(y=c(0,6))+
labs(x="Block", y="Draw Duration (s)")+
facet_grid(~Phase, scales = "free", space = "free")+
theme(legend.position = c(0.85, 0.15), legend.direction = "vertical",
axis.text.x = element_text(size = 10), axis.text.y = element_text(size = 10),
axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))

Assumptions
Shapiro test p > 0.05. The distribution of the residuals is normal.
m = aov(MeanTrigger ~ Block*Guide + Error(Participant), data = modedtime_p_summary)
shapiro.test(residuals(m$Within))
Shapiro-Wilk normality test
data: residuals(m$Within)
W = 0.97384, p-value = 0.2239
plotNormalHistogram(residuals(m$Within))

qqnorm(residuals(m$Within)); qqline(residuals(m$Within))

ANOVA
ezANOVA(
modedtime_p_summary,
dv = MeanTrigger,
wid = Participant,
within = c(Guide, Block)
)
$ANOVA
$`Mauchly's Test for Sphericity`
$`Sphericity Corrections`
NA
SUBJECTIVE RATING
ratingParticipant <- read_csv("./data2.csv")
Parsed with column specification:
cols(
Participant = [31mcol_character()[39m,
Gender = [31mcol_character()[39m,
Age = [32mcol_double()[39m,
Guide = [31mcol_character()[39m,
Easy = [32mcol_double()[39m,
Fast = [32mcol_double()[39m,
Accurate = [32mcol_double()[39m,
Comfortable = [32mcol_double()[39m,
RememberMany = [32mcol_double()[39m
)
ratingCount <- read_csv("./data3.csv")
Parsed with column specification:
cols(
Question = [31mcol_character()[39m,
Guide = [31mcol_character()[39m,
`Strongly Disagree` = [32mcol_double()[39m,
Disagree = [32mcol_double()[39m,
`Slightly Disagree` = [32mcol_double()[39m,
Neutral = [32mcol_double()[39m,
`Slightly Agree` = [32mcol_double()[39m,
Agree = [32mcol_double()[39m,
`Strongly Agree` = [32mcol_double()[39m
)
overall <- read_csv("./data4.csv")
Parsed with column specification:
cols(
Participant = [31mcol_character()[39m,
Gender = [31mcol_character()[39m,
Age = [32mcol_double()[39m,
Overall = [31mcol_character()[39m,
Frequency = [31mcol_character()[39m
)
length(unique(overall$Participant))
[1] 12
ratingParticipant
names(ratingCount)[3] <- "Strongly\nDisagree"
names(ratingCount)[5] <- "Slightly\nDisagree"
names(ratingCount)[7] <- "Slightly\nAgree"
names(ratingCount)[9] <- "Strongly\nAgree"
ratingCount
likert(Question ~ .| Guide, data=ratingCount, layout=c(1,2),
scales=list(y=list(relation="free")),between=list(y=2.5),
strip.left=FALSE, strip=FALSE,
par.strip.text=list(cex=1, lines=2), ylab=NULL, cex=1.2,
xlim=c(-100,-50, -25, 0, 25, 50, 75, 100),
ReferenceZero=4, as.percent="noRightAxis",
reference.line.col="black",
col=c("#D31819", "#FF792E", "#FFAE73", "#DED9D9", "#74AED5", "#3881B8", "#0E529F"),
borders = list(),
positive.order=FALSE,
main = list(""),
xlab="Proportion (%)",
auto.key=list(space="bottom", rows=1, reverse=FALSE, padding.text=1,
rect= list(col=c("#D31819", "#FF792E", "#FFAE73", "#DED9D9", "#74AED5", "#3881B8", "#0E529F"), # <- Specify colors again (for keys)
border = "black")))

# export to pdf: 4.0 x 8.5 inch
ratingParticipantLong = pivot_longer(ratingParticipant, cols = 5:9, names_to = "Question", values_to = "Rating")
ratingParticipantLong
wilcox <- ratingParticipantLong %>%
group_by(Question) %>%
wilcox_test(Rating ~ Guide, paired=TRUE) %>%
add_significance("p")
wilcox
---
title: "OctoPocus in VR - Result Analysis"
output:
  html_notebook:
    toc: true
    toc_float: true
    theme: lumen
    highlight: default
    code_folding: hide
    number_sections: TRUE
---

# Tools & Libraries

```{r}
library(scales)
library(ez)
library(MASS)
library(effsize)
library(rcompanion)
library(ARTool)
library(emmeans)
library(HH)
library(rstatix)
library(tidyverse)
library(DescTools)


normal_error <- function(d) {
  n <- length(d)
  qnorm(0.975) * (sd(d) /sqrt(n))
}

summary_with_ci <- function(d) {
  tibble(
    MeanValue = mean(d),
    ErrorValue = normal_error(d),
    LowerValue = MeanValue - ErrorValue,
    UpperValue = MeanValue + ErrorValue
  )
}
```
# Load data

```{r}
trials <- read_csv(
  "./data1.csv",
  col_types = cols(
    Participant = col_factor(),
    Guide = col_factor(),
    Set = col_factor(),
    Phase = col_factor(),
    Block = col_factor(),
    Trial = col_character(),
    TrialName = col_factor(),
    TriggeredName = col_factor(),
    Result = col_logical(),
    Mode = col_factor(),
    RestartCount = col_double(),
    DrawTime = col_double(),
    NoviceTime = col_double(),
    EndTime = col_double(),
    TriggerDuration = col_double(),
    GripDuration = col_double(),
    IdleDuration = col_double()
  )
) %>%
  filter(Participant != "P3" & Participant != "P6") %>%
  mutate(
    Participant = droplevels(Participant),
    Block = factor(Block),
    InputTime = EndTime-NoviceTime,
    IsOutlier = Phase == "Training" &
           EndTime > mean(EndTime[Phase == "Training"]) + 3 * sd(EndTime[Phase == "Training"]))

trials

# Number of outliers
a = sum(trials$IsOutlier == TRUE)
b = sum(trials$Phase == "Training")
(a/b)*100

```

# TIME

## Trial Time
```{r}
trialtime_p_summary <- trials %>%
  filter(Mode == "Novice", Phase == "Training" & Result == TRUE & IsOutlier == FALSE) %>%
  group_by(Participant, Guide, Phase, Block) %>%
  summarize(Mean = mean(EndTime), .groups="drop")

# because P4 has zero novice trial in B3, we averaged values between that of B1 and B2
newRow = c("P4", "Sheet", "Training", "B3", 12.201982)
trialtime_p_summary = rbind(trialtime_p_summary, newRow)
# because P11 has zero novice trial in B3, we averaged values between that of B1 and B2
newRow = c("P11", "Sheet", "Training", "B3", 9.1895835)
# merge new row into table
trialtime_p_summary = rbind(trialtime_p_summary, newRow)
# convert from character to numbers
trialtime_p_summary$Mean <- as.numeric(as.character(trialtime_p_summary$Mean))
trialtime_p_summary

trialtime_octo <- subset(trialtime_p_summary,  Guide == "Octo", Mean, drop = TRUE)
trialtime_sheet <- subset(trialtime_p_summary,  Guide == "Sheet", Mean, drop = TRUE)
MeanDiffCI(trialtime_sheet, trialtime_octo)

trialtime_b1 <- subset(trialtime_p_summary,  Block == "B1", Mean, drop = TRUE)
trialtime_b2 <- subset(trialtime_p_summary,  Block == "B2", Mean, drop = TRUE)
trialtime_b3 <- subset(trialtime_p_summary,  Block == "B3", Mean, drop = TRUE)
MeanDiffCI(trialtime_b2, trialtime_b1)
MeanDiffCI(trialtime_b3, trialtime_b1)

trialtime_summary <- trialtime_p_summary %>%
  group_by(Guide, Phase, Block) %>%
  summarize(summary_with_ci(Mean), .groups="drop") %>%
  mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
trialtime_summary
```

### Graph

```{r}
pd <- position_dodge(0.4)

ggplot(data=trialtime_summary, aes(x=Block, y=MeanValue, group=Guide)) +
  geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
  geom_line(aes(color=Guide), position=pd)+
  geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
  geom_text(aes(label=format(round(MeanValue,1),nsmall=1), color=Guide), show.legend = FALSE,
            size=4, nudge_x=ifelse(trialtime_summary$Guide=="Octo", -0.3, 0.3),
            nudge_y=ifelse(trialtime_summary$Guide=="Octo", -0.4, 0.4)
  )+
  expand_limits(y=c(0,11.5))+
  labs(x="Block", y="Time (s)")+
  scale_x_discrete(labels=c("B1-Train", "B2-Train", "B3-Train"))+
  scale_color_manual(values = c("#d35400", "#95a5a6"),labels=c("OCTOPOCUS","CRIBSHEET"))+
  scale_shape_discrete(labels=c("OCTOPOCUS","CRIBSHEET"))+
  scale_linetype(labels=c("OCTOPOCUS","CRIBSHEET"))+
  facet_grid(scales = "free", space = "free")+
  theme_bw(base_size = 12)+
  theme(legend.background = element_blank(), legend.title = element_blank(),
        legend.position = c(0.5, 0.1), legend.direction = "horizontal",
        panel.border = element_blank(),
        axis.line = element_line(color = 'grey'),
        axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
        axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
        axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))
```

### Assumptions
Shapiro test p < 0.05. The distribution of the residuals is not normal.

```{r}
m = aov(Mean ~ Block*Guide + Error(Participant), data = trialtime_p_summary)
shapiro.test(residuals(m$Within))
plotNormalHistogram(residuals(m$Within))
qqnorm(residuals(m$Within)); qqline(residuals(m$Within))
```

### Data Transformation
Shapiro test p > 0.05. The distribution of the residuals is now normal.

```{r}
trialtime_p_summary$TransVal = log(trialtime_p_summary$Mean)
m = aov(TransVal ~ Block*Guide + Error(Participant), data = trialtime_p_summary)
shapiro.test(residuals(m$Within))
plotNormalHistogram(residuals(m$Within))
qqnorm(residuals(m$Within)); qqline(residuals(m$Within))
```

### ANOVA

```{r}
ezANOVA(
  trialtime_p_summary,
  dv = log(Mean),
  wid = Participant,
  within = c(Guide, Block)
)
```

### Pairwise Comparison
```{r}
pairwise.t.test(trialtime_p_summary$TransVal, 
                trialtime_p_summary$Block, 
                paired=TRUE, 
                p.adj="bonf")
```

## Reaction Time
```{r}
reactiontime_p_summary <- trials %>%
  filter(Mode == "Novice" & Phase == "Training" & Result == TRUE & IsOutlier == FALSE) %>%
  group_by(Participant, Guide, Phase, Block) %>%
  summarize(Mean = mean(NoviceTime), .groups="drop")

# because P4 has zero novice trial in B3, we averaged values between that of B1 and B2
newRow = c("P4", "Sheet", "Training", "B3", 0.93730355)
reactiontime_p_summary = rbind(reactiontime_p_summary, newRow)
# because P11 has zero novice trial in B3, we averaged values between that of B1 and B2
newRow = c("P11", "Sheet", "Training", "B3", 1.48358335)
# merge new row into table
reactiontime_p_summary = rbind(reactiontime_p_summary, newRow)
# convert from character to numbers
reactiontime_p_summary$Mean <- as.numeric(as.character(reactiontime_p_summary$Mean))
reactiontime_p_summary

reactiontime_octo <- subset(reactiontime_p_summary,  Guide == "Octo", Mean, drop = TRUE)
reactiontime_sheet <- subset(reactiontime_p_summary,  Guide == "Sheet", Mean, drop = TRUE)
MeanDiffCI(reactiontime_sheet, reactiontime_octo)

reactiontime_summary <- reactiontime_p_summary %>%
  group_by(Guide, Phase, Block) %>%
  summarize(summary_with_ci(Mean), .groups="drop") %>%
  mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
reactiontime_summary
```

### Graph

```{r}
pd <- position_dodge(0.4)

ggplot(data=reactiontime_summary, aes(x=Block, y=MeanValue, group=Guide)) +
  geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
  geom_line(aes(color=Guide), position=pd)+
  geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
  geom_text(aes(label=format(round(MeanValue,1),nsmall=1), color=Guide), show.legend = FALSE,
            size=4, nudge_x=ifelse(reactiontime_summary$Guide=="Octo", -0.1, 0.1),
            nudge_y=ifelse(reactiontime_summary$Guide=="Octo", 0.8, -0.8)
  )+
  expand_limits(y=c(0,11.5))+
  labs(x="Block", y="Time (s)")+
  scale_x_discrete(labels=c("B1-Train", "B2-Train", "B3-Train"))+
  scale_color_manual(values = c("#d35400", "#95a5a6"))+
  # facet_grid(scales = "free", space = "free")+
  theme_bw(base_size = 12)+
  theme(panel.border = element_blank(),
        axis.line = element_line(color = 'grey'),
        legend.position = "none",
        # legend.position = c(0.8, 0.85), legend.direction = "vertical",
        axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
        axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
        axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))
```

### Assumptions
Shapiro test p > 0.05. The distribution of the residuals is normal.

```{r}
m = aov(Mean ~ Block*Guide + Error(Participant), data = reactiontime_p_summary)
shapiro.test(residuals(m$Within))
plotNormalHistogram(residuals(m$Within))
qqnorm(residuals(m$Within)); qqline(residuals(m$Within))
```
### ANOVA

```{r}
ezANOVA(
  reactiontime_p_summary,
  dv = Mean,
  wid = Participant,
  within = c(Guide, Block)
)
```

## Input Time
```{r}
inputtime_p_summary <- trials %>%
  filter(Mode == "Novice", Phase == "Training" & Result == TRUE & IsOutlier == FALSE) %>%
  group_by(Participant, Guide, Phase, Block) %>%
  summarize(Mean = mean(InputTime), .groups="drop")

# because P4 has zero novice trial in B3, we averaged values between that of B1 and B2
newRow = c("P4", "Sheet", "Training", "B3", 11.2646785)
inputtime_p_summary = rbind(inputtime_p_summary, newRow)
# because P11 has zero novice trial in B3, we averaged values between that of B1 and B2
newRow = c("P11", "Sheet", "Training", "B3", 7.706)
# merge new row into table
inputtime_p_summary = rbind(inputtime_p_summary, newRow)
# convert from character to numbers
inputtime_p_summary$Mean <- as.numeric(as.character(inputtime_p_summary$Mean))
inputtime_p_summary

inputtime_octo <- subset(inputtime_p_summary,  Guide == "Octo", Mean, drop = TRUE)
inputtime_sheet <- subset(inputtime_p_summary,  Guide == "Sheet", Mean, drop = TRUE)
MeanDiffCI(inputtime_sheet, inputtime_octo)

inputtime_b1 <- subset(inputtime_p_summary,  Block == "B1", Mean, drop = TRUE)
inputtime_b2 <- subset(inputtime_p_summary,  Block == "B2", Mean, drop = TRUE)
inputtime_b3 <- subset(inputtime_p_summary,  Block == "B3", Mean, drop = TRUE)
MeanDiffCI(inputtime_b2, inputtime_b1)
MeanDiffCI(inputtime_b3, inputtime_b1)

inputtime_summary <- inputtime_p_summary %>%
  group_by(Guide, Phase, Block) %>%
  summarize(summary_with_ci(Mean), .groups="drop") %>%
  mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
inputtime_summary

```

### Graph

```{r}
pd <- position_dodge(0.4)

ggplot(data=inputtime_summary, aes(x=Block, y=MeanValue, group=Guide)) +
  geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
  geom_line(aes(color=Guide), position=pd)+
  geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
  geom_text(aes(label=format(round(MeanValue,1),nsmall=1), color=Guide), show.legend = FALSE,
            size=4, nudge_x=ifelse(inputtime_summary$Guide=="Octo", -0.3, 0.3),
            nudge_y=ifelse(inputtime_summary$Guide=="Octo", -0.4, 0.4)
  )+
  expand_limits(y=c(0,11.5))+
  labs(x="Block", y="Time (s)")+
  scale_x_discrete(labels=c("B1-Train", "B2-Train", "B3-Train"))+
  scale_color_manual(values = c("#d35400", "#95a5a6"))+
  # facet_grid(scales = "free", space = "free")+
  theme_bw(base_size = 12)+
  theme(legend.position = "none",
        #legend.position = c(0.8, 0.15), legend.direction = "vertical",
        # legend.background = element_blank(),
        panel.border = element_blank(),
        axis.line = element_line(color = 'grey'),
        axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
        axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
        axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))
```

### Assumptions
Shapiro test p < 0.05. The distribution of the residuals is not normal.

```{r}
m = aov(Mean ~ Block*Guide + Error(Participant), data = inputtime_p_summary)
shapiro.test(residuals(m$Within))
plotNormalHistogram(residuals(m$Within))
qqnorm(residuals(m$Within)); qqline(residuals(m$Within))
```

### Data Transformation
Shapiro test p > 0.05. The distribution of the residuals is now normal.

```{r}
inputtime_p_summary$TransVal = sqrt(inputtime_p_summary$Mean)
m = aov(TransVal ~ Block*Guide + Error(Participant), data = inputtime_p_summary)
shapiro.test(residuals(m$Within))
plotNormalHistogram(residuals(m$Within))
qqnorm(residuals(m$Within)); qqline(residuals(m$Within))
```

### ANOVA

```{r}
ezANOVA(
  inputtime_p_summary,
  dv = TransVal,
  wid = Participant,
  within = c(Guide, Block)
)
```

### Pairwise Comparison
```{r}
pairwise.t.test(inputtime_p_summary$TransVal, 
                inputtime_p_summary$Block, 
                paired=TRUE, 
                p.adj="bonf")
```



# ACCURACY

## Overall Training
```{r}
accuracy_overalltraining_p_summary <- trials %>%
  filter(Phase == "Training" & !IsOutlier) %>%
  group_by(Participant, Guide, Phase, Block) %>%
  summarize(Mean = mean(Result), .groups="drop")
accuracy_overalltraining_p_summary

overalltrainingacc_octo <- subset(accuracy_overalltraining_p_summary,  Guide == "Octo", Mean, drop = TRUE)
overalltrainingacc_sheet <- subset(accuracy_overalltraining_p_summary,  Guide == "Sheet", Mean, drop = TRUE)
MeanDiffCI(overalltrainingacc_sheet, overalltrainingacc_octo)

accuracy_overalltraining_summary <- accuracy_overalltraining_p_summary %>%
  group_by(Guide, Phase, Block) %>%
  summarize(summary_with_ci(Mean), .groups="drop") %>%
  mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))

accuracy_overalltraining_summary
```

### Graph

```{r}
pd <- position_dodge(0.4)

ggplot(data=accuracy_overalltraining_summary, aes(x=Block, y=MeanValue, group=Guide)) +
  geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
  geom_line(aes(color=Guide), position=pd)+
  geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
  geom_text(aes(label=sprintf("%.0f", 100*MeanValue), color=Guide), show.legend = FALSE,
            size=4, nudge_x=ifelse(accuracy_overalltraining_summary$Guide=="Octo", -0.3, 0.3),
            nudge_y=ifelse(accuracy_overalltraining_summary$Guide=="Octo", 0.1, -0.1)
  )+
  scale_y_continuous(labels = function(x) paste0(x*100),breaks = seq(0,1,0.25))+
  # scale_y_continuous(labels = label_percent(), breaks = seq(0,1,0.25))+
  expand_limits(y=c(0,1))+
  labs(x="Block", y="Accuracy (%)")+
  scale_x_discrete(labels=c("B1-Train", "B2-Train", "B3-Train"))+
  scale_color_manual(values = c("#d35400", "#95a5a6"),labels=c("OCTOPOCUS","CRIBSHEET"))+
  scale_shape_discrete(labels=c("OCTOPOCUS","CRIBSHEET"))+
  scale_linetype(labels=c("OCTOPOCUS","CRIBSHEET"))+
  facet_grid(scales = "free", space = "free")+
  theme_bw(base_size = 12)+
  theme(legend.background = element_blank(), legend.title = element_blank(),
        legend.position = c(0.5, 0.1), legend.direction = "horizontal",
        panel.border = element_blank(),
        axis.line = element_line(color = 'grey'),
        axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
        axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
        axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))
```

### Assumptions
Shapiro test p > 0.05. The distribution of the residuals is normal.

```{r}
m = aov(Mean ~ Block*Guide + Error(Participant), data = accuracy_overalltraining_p_summary)
shapiro.test(residuals(m$Within))
plotNormalHistogram(residuals(m$Within))
qqnorm(residuals(m$Within)); qqline(residuals(m$Within))
```


### ANOVA
```{r}
ezANOVA(
  accuracy_overalltraining_p_summary,
  dv = Mean,
  wid = Participant,
  within = c(Guide, Block)
)
```

## Expert Training

```{r}
accuracy_p_expert_summary <- trials %>%
  filter(Phase == "Training" & Mode == "Expert" & !IsOutlier) %>%
  group_by(Participant, Guide, Phase, Block) %>%
  summarize(Mean = mean(Result), .groups="drop")
accuracy_p_expert_summary

expertacc_octo <- subset(accuracy_p_expert_summary,  Guide == "Octo", Mean, drop = TRUE)
expertacc_sheet <- subset(accuracy_p_expert_summary,  Guide == "Sheet", Mean, drop = TRUE)
MeanDiffCI(expertacc_sheet, expertacc_octo)

expertacc_b1 <- subset(accuracy_p_expert_summary,  Block == "B1", Mean, drop = TRUE)
expertacc_b2 <- subset(accuracy_p_expert_summary,  Block == "B2", Mean, drop = TRUE)
expertacc_b3 <- subset(accuracy_p_expert_summary,  Block == "B3", Mean, drop = TRUE)
MeanDiffCI(expertacc_b3, expertacc_b2)

accuracy_expert_summary <- accuracy_p_expert_summary %>%
  group_by(Guide, Phase, Block) %>%
  summarize(summary_with_ci(Mean), .groups="drop") %>%
  mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
accuracy_expert_summary
```


### Graph

```{r}
ggplot(data=accuracy_expert_summary, aes(x=Block, y=MeanValue, group=Guide)) +
  geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
  geom_line(aes(color=Guide), position=pd)+
  geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
  geom_text(aes(label=sprintf("%.0f", 100*MeanValue), color=Guide), show.legend = FALSE,
            size=4, nudge_x=ifelse(accuracy_expert_summary$Guide=="Octo", -0.3, 0.3),
            nudge_y=ifelse(accuracy_expert_summary$Guide=="Octo", 0.1, -0.1)
  )+
  scale_y_continuous(labels = function(x) paste0(x*100),breaks = seq(0,1,0.25))+
  # scale_y_continuous(labels = label_percent(), breaks = seq(0,1,0.25))+
  expand_limits(y=c(0,1)) +
  labs(x="Block", y="Accuracy (%)")+
  scale_x_discrete(labels=c("B1-Train", "B2-Train", "B3-Train"))+
  scale_color_manual(values = c("#d35400", "#95a5a6"))+
  facet_grid(scales = "free", space = "free")+
  theme_bw(base_size = 12)+
  theme(panel.border = element_blank(),
        axis.line = element_line(color = 'grey'),
        legend.position = "none",
        axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
        axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
        axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))
```



### Assumptions
Shapiro test p > 0.05. The distribution of the residuals is normal.

```{r}
m = aov(Mean ~ Block*Guide + Error(Participant), data = accuracy_p_expert_summary)
shapiro.test(residuals(m$Within))
plotNormalHistogram(residuals(m$Within))
qqnorm(residuals(m$Within)); qqline(residuals(m$Within))
```

### ANOVA
```{r}
ezANOVA(
  accuracy_p_expert_summary,
  dv = Mean,
  wid = Participant,
  within = c(Guide, Block)
)
```

### Pairwise Comparison
```{r}
pairwise.t.test(accuracy_p_expert_summary$Mean, 
                accuracy_p_expert_summary$Block, 
                paired=TRUE, 
                p.adj="bonf")
```

## Novice Training

```{r}
accuracy_p_novice_summary <- trials %>%
  filter(Phase == "Training" & Mode == "Novice" & !IsOutlier) %>%
  group_by(Participant, Guide, Phase, Block) %>%
  summarize(Mean = mean(Result), .groups="drop")

# because P11 has zero novice trial in B3, we averaged values between that of B1 and B2
newRow = c("P11", "Sheet", "Training", "B3", 0.67857145)
# merge new row into table
accuracy_p_novice_summary = rbind(accuracy_p_novice_summary, newRow)
# convert from character to numbers
accuracy_p_novice_summary$Mean <- as.numeric(as.character(accuracy_p_novice_summary$Mean))

accuracy_p_novice_summary

noviceacc_octo <- subset(accuracy_p_novice_summary,  Guide == "Octo", Mean, drop = TRUE)
noviceacc_sheet <- subset(accuracy_p_novice_summary,  Guide == "Sheet", Mean, drop = TRUE)
MeanDiffCI(noviceacc_sheet, noviceacc_octo)

accuracy_novice_summary <- accuracy_p_novice_summary %>%
  group_by(Guide, Phase, Block) %>%
  summarize(summary_with_ci(Mean), .groups="drop") %>%
  mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
accuracy_novice_summary
```


### Graph

```{r}
pd <- position_dodge(0.4)

ggplot(data=accuracy_novice_summary, aes(x=Block, y=MeanValue, group=Guide)) +
  geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
  geom_line(aes(color=Guide), position=pd)+
  geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
  geom_text(aes(label=sprintf("%.0f", 100*MeanValue), color=Guide), show.legend = FALSE,
            size=4, nudge_x=ifelse(accuracy_novice_summary$Guide=="Octo", -0.3, 0.3),
            nudge_y=ifelse(accuracy_novice_summary$Guide=="Octo", 0.05, -0.05)
  )+
  scale_y_continuous(labels = function(x) paste0(x*100),breaks = seq(0,1,0.25))+
  # scale_y_continuous(labels = label_percent(), breaks = seq(0,1,0.25))+
  expand_limits(y=c(0,1))+
  labs(x="Block", y="Accuracy (%)")+
  scale_x_discrete(labels=c("B1-Train", "B2-Train", "B3-Train"))+
  scale_color_manual(values = c("#d35400", "#95a5a6"))+
  facet_grid(scales = "free", space = "free")+
  theme_bw(base_size = 12)+
  theme(panel.border = element_blank(),
        axis.line = element_line(color = 'grey'),
        legend.position = "none",
        axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
        axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
        axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))
```



### Assumptions
Shapiro test p > 0.05. The distribution of the residuals is normal.

```{r}
m = aov(Mean ~ Block*Guide + Error(Participant), data = accuracy_p_novice_summary)
shapiro.test(residuals(m$Within))
plotNormalHistogram(residuals(m$Within))
qqnorm(residuals(m$Within)); qqline(residuals(m$Within))
```

### ANOVA
```{r}
ezANOVA(
  accuracy_p_novice_summary,
  dv = Mean,
  wid = Participant,
  within = c(Guide, Block)
)
```

## Guess (Pre-Test)

```{r}
accuracy_pretest_p_summary <- trials %>%
  filter(Phase == "PreTest" & !IsOutlier) %>%
  group_by(Participant, Guide, Phase, Block) %>%
  summarize(Mean = mean(Result), .groups="drop")
accuracy_pretest_p_summary

accuracy_pretest_summary <- accuracy_pretest_p_summary %>%
  group_by(Guide, Phase, Block) %>%
  summarize(summary_with_ci(Mean), .groups="drop") %>%
  mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))

pretestacc_octo <- subset(accuracy_pretest_p_summary,  Guide == "Octo", Mean, drop = TRUE)
pretestacc_sheet <- subset(accuracy_pretest_p_summary,  Guide == "Sheet", Mean, drop = TRUE)
MeanDiffCI(pretestacc_sheet, pretestacc_octo)

accuracy_pretest_summary
```
### Graph

```{r}
ggplot(data=accuracy_pretest_summary, aes(x=Guide, y=MeanValue, fill = Guide)) +
  geom_bar(size=3,stat="identity")+
  geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
  geom_text(aes(label=sprintf("%.0f", 100*MeanValue), color=Guide),
            show.legend = FALSE,
            size=4, nudge_y = 0.1
  )+
  scale_y_continuous(labels = function(x) paste0(x*100),breaks = seq(0,1,0.25))+
  # scale_y_continuous(labels = label_percent(), breaks = seq(0,1,0.25))+
  expand_limits(y=c(0,1))+
  labs(x="Guide", y="Accuracy (%)")+
  scale_x_discrete(labels=c("OCTOPOCUS","CRIBSHEET"))+
  scale_fill_manual(values = c("#d35400", "#95a5a6"),labels=c("OCTOPOCUS","CRIBSHEET"))+
  scale_color_manual(values = c("#d35400", "#95a5a6"),labels=c("OCTOPOCUS","CRIBSHEET"))+
  scale_shape_discrete(labels=c("OCTOPOCUS","CRIBSHEET"))+
  scale_linetype(labels=c("OCTOPOCUS","CRIBSHEET"))+
  theme_bw(base_size = 12)+
  theme(legend.position = "none", legend.direction = "horizontal",
        panel.border = element_blank(),
        axis.line = element_line(color = 'grey'),
        axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
        axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
        axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))
```



### Assumptions
Shapiro test p > 0.05. The distribution of the residuals is normal.

```{r}
m = aov(Mean ~ Guide + Error(Participant), data = accuracy_pretest_p_summary)
shapiro.test(residuals(m$Within))
plotNormalHistogram(residuals(m$Within))
qqnorm(residuals(m$Within)); qqline(residuals(m$Within))
```

### ANOVA

```{r}
ezANOVA(
  accuracy_pretest_p_summary,
  dv = Mean,
  wid = Participant,
  within = c(Guide)
)
```

## Recall (Test)

```{r}
accuracy_test_p_summary <- trials %>%
  filter(Phase == "Test" & !IsOutlier) %>%
  group_by(Participant, Guide, Phase, Block) %>%
  summarize(Mean = mean(Result), .groups="drop")
accuracy_test_p_summary

maintest_octo <- subset(accuracy_test_p_summary,  Guide == "Octo", Mean, drop = TRUE)
maintest_sheet <- subset(accuracy_test_p_summary,  Guide == "Sheet", Mean, drop = TRUE)
MeanDiffCI(maintest_sheet, maintest_octo)

accuracy_test_summary <- accuracy_test_p_summary %>%
  group_by(Guide, Phase, Block) %>%
  summarize(summary_with_ci(Mean), .groups="drop") %>%
  mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))

acctest_b1 <- subset(accuracy_test_p_summary,  Block == "B1", Mean, drop = TRUE)
acctest_b2 <- subset(accuracy_test_p_summary,  Block == "B2", Mean, drop = TRUE)
acctest_b3 <- subset(accuracy_test_p_summary,  Block == "B3", Mean, drop = TRUE)
MeanDiffCI(acctest_b2, acctest_b1)
MeanDiffCI(acctest_b3, acctest_b2)

accuracy_test_summary
```


### Graph

```{r}
pd <- position_dodge(0.4)

ggplot(data=accuracy_test_summary, aes(x=Block, y=MeanValue, group=Guide)) +
  geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
  geom_line(aes(color=Guide), position=pd)+
  geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
  geom_text(aes(label=sprintf("%.0f", 100*MeanValue), color=Guide),
            size=4, nudge_x=ifelse(accuracy_test_summary$Guide=="Octo", -0.4, 0.4),
            nudge_y=ifelse(accuracy_test_summary$Guide=="Octo", 0.1, -0.1)
  )+
  scale_y_continuous(labels = function(x) paste0(x*100),breaks = seq(0,1,0.25))+
  # scale_y_continuous(labels = label_percent(), breaks = seq(0,1,0.25))+
  expand_limits(y=c(0,1))+
  labs(x="Block", y="Accuracy (%)")+
  scale_x_discrete(labels=c("B1-Test", "B2-Test", "B3-Test"))+
  scale_color_manual(values = c("#d35400", "#95a5a6"),labels=c("OCTOPOCUS","CRIBSHEET"))+
  scale_shape_discrete(labels=c("OCTOPOCUS","CRIBSHEET"))+
  scale_linetype(labels=c("OCTOPOCUS","CRIBSHEET"))+
  facet_grid(scales = "free", space = "free")+
  theme_bw(base_size = 12)+
  theme(legend.background = element_blank(), legend.title = element_blank(),
        legend.position = c(0.5, 0.1), legend.direction = "horizontal",
        panel.border = element_blank(),
        axis.line = element_line(color = 'grey'),
        axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
        axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
        axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))
```



### Assumptions
Shapiro test p > 0.05. The distribution of the residuals is normal.

```{r}
m = aov(Mean ~ Block*Guide + Error(Participant), data = accuracy_test_p_summary)
shapiro.test(residuals(m$Within))
plotNormalHistogram(residuals(m$Within))
qqnorm(residuals(m$Within)); qqline(residuals(m$Within))
```

### ANOVA
```{r}
ezANOVA(
  accuracy_test_p_summary,
  dv = Mean,
  wid = Participant,
  within = c(Guide, Block)
)
```

### Pairwise Comparison
```{r}
pairwise.t.test(accuracy_test_p_summary$Mean, 
                accuracy_test_p_summary$Block, 
                paired=TRUE, 
                p.adj="bonf")
```

## Incidental Learning (Post-test)

```{r}
# excluding targets
accuracy_posttest_p_summary <- trials %>%
  filter(Phase == "PostTest" & !IsOutlier) %>%
  filter(TrialName != "Abu Dhabi" & TrialName != "Amsterdam" & TrialName != "Dubai" & TrialName != "Los Angeles" & TrialName != "Madrid" & TrialName != "Paris" & TrialName != "Singapore" & TrialName != "Tokyo" & TrialName != "Austin" & TrialName != "Doha" & TrialName != "Frankfurt" & TrialName != "Houston" & TrialName != "Milan" & TrialName != "Prague" & TrialName != "Seoul" & TrialName != "Toronto") %>%
  group_by(Participant, Guide, Phase, Block) %>%
  summarize(Mean = mean(Result), .groups="drop")
accuracy_posttest_p_summary

accuracyposttest_octo <- subset(accuracy_posttest_p_summary,  Guide == "Octo", Mean, drop = TRUE)
accuracyposttest_sheet <- subset(accuracy_posttest_p_summary,  Guide == "Sheet", Mean, drop = TRUE)
MeanDiffCI(accuracyposttest_octo, accuracyposttest_sheet)

accuracy_posttest_summary <- accuracy_posttest_p_summary %>%
  group_by(Guide, Phase, Block) %>%
  summarize(summary_with_ci(Mean), .groups="drop") %>%
  mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
accuracy_posttest_summary
```

### Graph

```{r}
ggplot(data=accuracy_posttest_summary, aes(x=Guide, y=MeanValue, fill = Guide)) +
  geom_bar(size=3,stat="identity")+
  geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
  geom_text(aes(label=sprintf("%.0f", 100*MeanValue), color=Guide),
            show.legend = FALSE,
            size=4, nudge_y = 0.05, nudge_x = 0.3
  )+
  scale_y_continuous(labels = function(x) paste0(x*100),breaks = seq(0,1,0.25))+
  # scale_y_continuous(labels = label_percent(), breaks = seq(0,1,0.25))+
  expand_limits(y=c(0,1))+
  labs(x="Guide", y="Accuracy (%)")+
  scale_x_discrete(labels=c("OCTOPOCUS","CRIBSHEET"))+
  scale_fill_manual(values = c("#d35400", "#95a5a6"),labels=c("OCTOPOCUS","CRIBSHEET"))+
  scale_color_manual(values = c("#d35400", "#95a5a6"),labels=c("OCTOPOCUS","CRIBSHEET"))+
  scale_shape_discrete(labels=c("OCTOPOCUS","CRIBSHEET"))+
  scale_linetype(labels=c("OCTOPOCUS","CRIBSHEET"))+
  theme_bw(base_size = 12)+
  theme(legend.position = "none", legend.direction = "horizontal",
        panel.border = element_blank(),
        axis.line = element_line(color = 'grey'),
        axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
        axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
        axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))
```



### Assumptions
Shapiro test p > 0.05. The distribution of the residuals is normal.

```{r}
m = aov(Mean ~ Guide + Error(Participant), data = accuracy_posttest_p_summary)
shapiro.test(residuals(m$Within))
plotNormalHistogram(residuals(m$Within))
qqnorm(residuals(m$Within)); qqline(residuals(m$Within))
```

### ANOVA

```{r}
ezANOVA(
  accuracy_posttest_p_summary,
  dv = Mean,
  wid = Participant,
  within = c(Guide)
)
```

## Learning Curve (combined, only 8 trained gestures)

```{r}
targets <- c("Abu Dhabi", "Amsterdam", "Dubai", "Los Angeles", "Madrid", "Paris", "Singapore", "Tokyo", "Austin", "Doha", "Frankfurt", "Houston", "Milan", "Prague", "Seoul", "Toronto")

curve_p_summary <- trials %>%
  filter(TrialName %in% targets & Phase!="Training" & !IsOutlier) %>%
  mutate(PhaseName = ifelse(Phase=="Test" & Block=="B1", "Test B1",
                    ifelse(Phase=="Test" & Block=="B2", "Test B2",
                    ifelse(Phase=="Test" & Block=="B3", "Test B3",
                    ifelse(Phase=="PreTest", "PreTest",
                    ifelse(Phase=="PostTest", "PostTest",NA)))))) %>%
  mutate(PhaseName = fct_relevel(PhaseName, 
            "PreTest", "Test B1", "Test B2", "Test B3", "PostTest")) %>%
  mutate(PhaseName = as.factor(PhaseName)) %>%
  group_by(Participant, Guide, PhaseName) %>%
  summarize(Mean = mean(Result), .groups="drop")
curve_p_summary

curve_summary <- curve_p_summary %>%
  group_by(Guide, PhaseName) %>%
  summarize(summary_with_ci(Mean), .groups="drop") %>%
  mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
curve_summary


curve_testB3 <- subset(curve_p_summary,  PhaseName == "Test B3", Mean, drop = TRUE)
curve_posttest <- subset(curve_p_summary,  PhaseName == "PostTest", Mean, drop = TRUE)
MeanDiffCI(curve_posttest, curve_testB3)
```

### Graph

```{r}
pd <- position_dodge(0.4)

ggplot(data=curve_summary, aes(x=PhaseName, y=MeanValue, group=Guide)) +
  geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
  geom_line(aes(color=Guide), position=pd)+
  geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
  geom_text(aes(label=sprintf("%.0f", 100*MeanValue), color=Guide),
            size=4, nudge_x=ifelse(curve_summary$Guide=="Octo", -0.3, 0.3),
            nudge_y=ifelse(curve_summary$Guide=="Octo", 0.1, -0.1),
            show.legend = FALSE
  )+
  scale_y_continuous(labels = function(x) paste0(x*100),breaks = seq(0,1,0.25))+
  # scale_y_continuous(labels = label_percent(), breaks = seq(0,1,0.25))+
  expand_limits(y=c(0,1))+
  labs(x="Phase", y="Accuracy (%)")+
  # scale_x_discrete(labels=c("B1-Test", "B2-Test", "B3-Test"))+
  scale_color_manual(values = c("#d35400", "#95a5a6"),labels=c("OCTOPOCUS","CRIBSHEET"))+
  scale_shape_discrete(labels=c("OCTOPOCUS","CRIBSHEET"))+
  scale_linetype(labels=c("OCTOPOCUS","CRIBSHEET"))+
  facet_grid(scales = "free", space = "free")+
  theme_bw(base_size = 12)+
  theme(legend.background = element_blank(), legend.title = element_blank(),
        legend.position = c(0.5, 0.1), legend.direction = "horizontal",
        panel.border = element_blank(),
        axis.line = element_line(color = 'grey'),
        axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
        axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
        axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))
```

### Assumptions
Shapiro test p > 0.05. The distribution of the residuals is normal.

```{r}
m = aov(Mean ~ PhaseName*Guide + Error(Participant), data = curve_p_summary)
shapiro.test(residuals(m$Within))
plotNormalHistogram(residuals(m$Within))
qqnorm(residuals(m$Within)); qqline(residuals(m$Within))
```

### ANOVA
```{r}
# curve_p_summary_new = filter(curve_p_summary, PhaseName=="Test B3" | PhaseName=="PostTest")
# curve_p_summary_new

ezANOVA(
  curve_p_summary,
  dv = Mean,
  wid = Participant,
  within = c(Guide, PhaseName)
)
```

### Pairwise Comparison
```{r}
pairwise.t.test(curve_p_summary$Mean, 
                curve_p_summary$PhaseName, 
                paired=TRUE, 
                p.adj="bonf")
```

# OTHERS

## Expert Mode Rate (during Training)
```{r}
expertproportion_p_summary <- trials %>%
  filter(Phase == "Training" & !IsOutlier) %>%
  group_by(Participant, Guide, Phase, Block) %>%
  summarize(ExpertCount = sum(Mode=="Expert"), 
            Total = sum(Mode=="Novice") + sum(Mode=="Expert"),
            ExpertPercent = (sum(Mode=="Expert")/Total),
            .groups="drop")
expertproportion_p_summary

expertpro_octo <- subset(expertproportion_p_summary,  Guide == "Octo", ExpertPercent, drop = TRUE)
expertpro_sheet <- subset(expertproportion_p_summary,  Guide == "Sheet", ExpertPercent, drop = TRUE)
MeanDiffCI(expertpro_sheet, expertpro_octo)

expertpro_b1 <- subset(expertproportion_p_summary,  Block == "B1", ExpertPercent, drop = TRUE)
expertpro_b2 <- subset(expertproportion_p_summary,  Block == "B2", ExpertPercent, drop = TRUE)
expertpro_b3 <- subset(expertproportion_p_summary,  Block == "B3", ExpertPercent, drop = TRUE)
MeanDiffCI(expertpro_b2, expertpro_b1)
MeanDiffCI(expertpro_b3, expertpro_b1)

expertproportion_summary <- expertproportion_p_summary %>%
  group_by(Guide, Phase, Block) %>%
  summarize(summary_with_ci(ExpertPercent), .groups="drop") %>%
  mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
expertproportion_summary
```

### Graph

```{r}
pd <- position_dodge(0.4)

ggplot(data=expertproportion_summary, aes(x=Block, y=MeanValue, group=Guide)) +
  geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
  geom_line(aes(color=Guide), position=pd)+
  geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
  geom_text(aes(label=sprintf("%.0f", 100*MeanValue), color=Guide),
            size=4, nudge_x=ifelse(expertproportion_summary$Guide=="Octo", -0.35, 0.35),
            nudge_y=ifelse(expertproportion_summary$Guide=="Octo", -0.15, 0.15)
  )+
  scale_y_continuous(labels = function(x) paste0(x*100),breaks = seq(0,1,0.25))+
  # scale_y_continuous(labels = label_percent(), breaks = seq(0,1,0.25))+
  expand_limits(y=c(0,1))+
  labs(x="Block", y="Usage Rate (%)")+
  scale_x_discrete(labels=c("B1-Train", "B2-Train", "B3-Train"))+
  scale_color_manual(values = c("#d35400", "#95a5a6"),labels=c("OCTOPOCUS","CRIBSHEET"))+
  scale_shape_discrete(labels=c("OCTOPOCUS","CRIBSHEET"))+
  scale_linetype(labels=c("OCTOPOCUS","CRIBSHEET"))+
  facet_grid(scales = "free", space = "free")+
  theme_bw(base_size = 12)+
  theme(legend.background = element_blank(), legend.title = element_blank(),
        legend.position = c(0.5, 0.1), legend.direction = "horizontal",
        panel.border = element_blank(),
        axis.line = element_line(color = 'grey'),
        axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
        axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
        axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))
```

### Assumptions
Shapiro test p > 0.05. The distribution of the residuals is normal.

```{r}
m = aov(ExpertPercent ~ Block*Guide + Error(Participant), data = expertproportion_p_summary)
shapiro.test(residuals(m$Within))
plotNormalHistogram(residuals(m$Within))
qqnorm(residuals(m$Within)); qqline(residuals(m$Within))
```

### ANOVA
```{r}
ezANOVA(
  expertproportion_p_summary,
  dv = ExpertPercent,
  wid = Participant,
  within = c(Guide, Block)
)
```

### Pairwise Comparison
```{r}
pairwise.t.test(expertproportion_p_summary$ExpertPercent, 
                expertproportion_p_summary$Block, 
                paired=TRUE, 
                p.adj="bonf")
```

## Exploration Mode Rate (during Training)

```{r}
exploreprop_p_summary <- trials %>%
  filter(Phase == "Training" & !IsOutlier) %>%
  mutate(isExploring = ifelse(GripDuration>0, 1, 0)) %>%
  group_by(Participant, Guide, Phase, Block) %>%
  summarize(Frequency = sum(isExploring),
            Total = sum(Mode=="Novice") + sum(Mode=="Expert"),
            Proportion = (Frequency/Total),
            .groups="drop")
exploreprop_p_summary

exploreprop_summary <- exploreprop_p_summary %>%
  group_by(Guide, Phase, Block) %>%
  summarize(summary_with_ci(Proportion), .groups="drop") %>%
  mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
exploreprop_summary

explorepro_octo <- subset(exploreprop_p_summary,  Guide == "Octo", Proportion, drop = TRUE)
explorepro_sheet <- subset(exploreprop_p_summary,  Guide == "Sheet", Proportion, drop = TRUE)
MeanDiffCI(explorepro_sheet, explorepro_octo)

explorepro_b1 <- subset(exploreprop_p_summary,  Block == "B1", Proportion, drop = TRUE)
explorepro_b2 <- subset(exploreprop_p_summary,  Block == "B2", Proportion, drop = TRUE)
explorepro_b3 <- subset(exploreprop_p_summary,  Block == "B3", Proportion, drop = TRUE)
MeanDiffCI(explorepro_b2, explorepro_b1)
MeanDiffCI(explorepro_b3, explorepro_b2)
```

### Graph

```{r}
pd <- position_dodge(0.4)

ggplot(data=exploreprop_summary, aes(x=Block, y=MeanValue, group=Guide)) +
  geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
  geom_line(aes(color=Guide), position=pd)+
  geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
  geom_text(aes(label=sprintf("%.0f", 100*MeanValue), color=Guide), show.legend = FALSE,
            size=4, nudge_x=ifelse(exploreprop_summary$Guide=="Octo", -0.3, 0.3),
            nudge_y=ifelse(exploreprop_summary$Guide=="Octo", -0.05, 0.05)
  )+
  scale_y_continuous(labels = function(x) paste0(x*100),breaks = seq(0,1,0.25))+
  # scale_y_continuous(labels = label_percent(), breaks = seq(0,1,0.25))+
  expand_limits(y=c(0,1))+
  labs(x="Block", y="Usage Rate (%)")+
  scale_x_discrete(labels=c("B1-Train", "B2-Train", "B3-Train"))+
  scale_color_manual(values = c("#d35400", "#95a5a6"))+
  facet_grid(scales = "free", space = "free")+
  theme_bw(base_size = 12)+
  theme(panel.border = element_blank(),
        axis.line = element_line(color = 'grey'),
        legend.position = "none",
        axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
        axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
        axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))
```

### Assumptions
Shapiro test p < 0.05. The distribution of the residuals is not normal.

```{r}
m = aov(Proportion ~ Block*Guide + Error(Participant), data = exploreprop_p_summary)
shapiro.test(residuals(m$Within))
plotNormalHistogram(residuals(m$Within))
qqnorm(residuals(m$Within)); qqline(residuals(m$Within))
```

### Data Transformation
Shapiro test p > 0.05. The distribution of the residuals is now normal.

```{r}
exploreprop_p_summary$TransVal = sqrt(exploreprop_p_summary$Proportion)
m = aov(TransVal ~ Block*Guide + Error(Participant), data = exploreprop_p_summary)
shapiro.test(residuals(m$Within))
plotNormalHistogram(residuals(m$Within))
qqnorm(residuals(m$Within)); qqline(residuals(m$Within))
```

### ANOVA
```{r}
ezANOVA(
  exploreprop_p_summary,
  dv = TransVal,
  wid = Participant,
  within = c(Guide, Block)
)
```

### Pairwise Comparison
```{r}
pairwise.t.test(exploreprop_p_summary$TransVal, 
                exploreprop_p_summary$Block, 
                paired=TRUE, 
                p.adj="bonf")
```

## OCTO Exploration Mode Rate (during Training)

```{r}
exploreprop_octo_p_summary <- trials %>%
  filter(Guide == "Octo" & Phase == "Training" & !IsOutlier) %>%
  mutate(isExploring = ifelse(GripDuration>0, 1, 0)) %>%
  group_by(Participant, Guide, Phase, Block) %>%
  summarize(Frequency = sum(isExploring),
            Total = sum(Mode=="Novice") + sum(Mode=="Expert"),
            Proportion = (Frequency/Total),
            .groups="drop")
exploreprop_octo_p_summary

exploreprop_octo_summary <- exploreprop_octo_p_summary %>%
  group_by(Guide,Block) %>%
  summarize(summary_with_ci(Proportion), .groups="drop") %>%
  mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
exploreprop_octo_summary

explorepro_octo_b1 <- subset(exploreprop_octo_p_summary,  Block == "B1", Proportion, drop = TRUE)
explorepro_octo_b2 <- subset(exploreprop_octo_p_summary,  Block == "B2", Proportion, drop = TRUE)
explorepro_octo_b3 <- subset(exploreprop_octo_p_summary,  Block == "B3", Proportion, drop = TRUE)
MeanDiffCI(explorepro_octo_b2, explorepro_octo_b1)
MeanDiffCI(explorepro_octo_b3, explorepro_octo_b1)
```

### Graph

```{r}
pd <- position_dodge(0.4)

ggplot(data=exploreprop_octo_summary, aes(x=Block, y=MeanValue, group=Guide)) +
  geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
  geom_line(aes(color=Guide), position=pd)+
  geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
  geom_text(aes(label=sprintf("%.0f", 100*MeanValue), color=Guide), show.legend = FALSE,
            size=4, nudge_x=ifelse(exploreprop_octo_summary$Guide=="Octo", -0.3, 0.3),
            nudge_y=ifelse(exploreprop_octo_summary$Guide=="Octo", -0.05, 0.05)
  )+
  scale_y_continuous(labels = function(x) paste0(x*100),breaks = seq(0,1,0.25))+
  # scale_y_continuous(labels = label_percent(), breaks = seq(0,1,0.25))+
  expand_limits(y=c(0,1))+
  labs(x="Block", y="Usage Rate (%)")+
  scale_x_discrete(labels=c("B1-Train", "B2-Train", "B3-Train"))+
  scale_color_manual(values = c("#d35400", "#95a5a6"))+
  facet_grid(scales = "free", space = "free")+
  theme_bw(base_size = 12)+
  theme(panel.border = element_blank(),
        axis.line = element_line(color = 'grey'),
        legend.position = "none",
        axis.text.x = element_text(size = 12), axis.text.y = element_text(size = 12),
        axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
        axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))
```

### Assumptions
Shapiro test p < 0.05. The distribution of the residuals is not normal.

```{r}
m = aov(Proportion ~ Block + Error(Participant), data = exploreprop_octo_p_summary)
shapiro.test(residuals(m$Within))
plotNormalHistogram(residuals(m$Within))
qqnorm(residuals(m$Within)); qqline(residuals(m$Within))
```

### Data Transformation
Shapiro test p > 0.05. The distribution of the residuals is now normal.

```{r}
exploreprop_octo_p_summary$TransVal = sqrt(exploreprop_octo_p_summary$Proportion)
m = aov(TransVal ~ Block + Error(Participant), data = exploreprop_octo_p_summary)
shapiro.test(residuals(m$Within))
plotNormalHistogram(residuals(m$Within))
qqnorm(residuals(m$Within)); qqline(residuals(m$Within))
```

### ANOVA
```{r}
ezANOVA(
  exploreprop_octo_p_summary,
  dv = TransVal,
  wid = Participant,
  within = c(Block)
)
```

### Pairwise Comparison
```{r}
pairwise.t.test(exploreprop_octo_p_summary$TransVal, 
                exploreprop_octo_p_summary$Block, 
                paired=TRUE, 
                p.adj="bonf")
```

## Explore Duration

```{r}
modedtime_p_summary <- trials %>%
  filter(Mode == "Novice", Phase == "Training" & Result == TRUE & IsOutlier == FALSE) %>%
  group_by(Participant, Guide, Phase, Block) %>%
  summarize(MeanIdle = mean(IdleDuration), MeanGrip = mean(GripDuration), MeanTrigger = mean(TriggerDuration), .groups="drop")

# because P4 has zero novice trial in B3, we averaged values between that of B1 and B2
newRow = c("P4", "Sheet", "Training", "B3", 2.5109465, 7.72282145, 1.968268)
modedtime_p_summary = rbind(modedtime_p_summary, newRow)
# because P11 has zero novice trial in B3, we averaged values between that of B1 and B2
newRow = c("P11", "Sheet", "Training", "B3", 3.3913335, 4.0635, 1.73475)
# merge new row into table
modedtime_p_summary = rbind(modedtime_p_summary, newRow)
# # convert from character to numbers
modedtime_p_summary$MeanIdle <- as.numeric(as.character(modedtime_p_summary$MeanIdle))
modedtime_p_summary$MeanGrip <- as.numeric(as.character(modedtime_p_summary$MeanGrip))
modedtime_p_summary$MeanTrigger <- as.numeric(as.character(modedtime_p_summary$MeanTrigger))

modedtime_p_summary

idletime_summary <- modedtime_p_summary %>%
  group_by(Guide, Phase, Block) %>%
  summarize(summary_with_ci(MeanIdle), .groups="drop") %>%
  mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
idletime_summary

griptime_summary <- modedtime_p_summary %>%
  group_by(Guide, Phase, Block) %>%
  summarize(summary_with_ci(MeanGrip), .groups="drop") %>%
  mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
griptime_summary

triggertime_summary <- modedtime_p_summary %>%
  group_by(Guide, Phase, Block) %>%
  summarize(summary_with_ci(MeanTrigger), .groups="drop") %>%
  mutate(LowerValue = if_else(LowerValue < 0, 0, LowerValue))
triggertime_summary
```

### Graph

```{r}
pd <- position_dodge(0.4)

ggplot(data=griptime_summary, aes(x=Block, y=MeanValue, group=Guide)) +
  geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
  geom_line(aes(linetype=Guide, color=Guide), position=pd)+
  geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
  geom_text(aes(label=format(round(MeanValue,3),nsmall=3), color=Guide),
            size=4, nudge_x=ifelse(griptime_summary$Guide=="Octo", -0.35, 0.35),
            nudge_y=ifelse(griptime_summary$Guide=="Octo", -0.4, 0.4)
  )+
  expand_limits(y=c(0,6))+
  labs(x="Block", y="Explore Duration (s)")+
  facet_grid(~Phase, scales = "free", space = "free")+
  theme(legend.position = "none",
        #legend.position = c(0.85, 0.85), legend.direction = "vertical",
        axis.text.x = element_text(size = 10), axis.text.y = element_text(size = 10),
        axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
        axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))
```

### Assumptions
Shapiro test p < 0.05. The distribution of the residuals is not normal.

```{r}
m = aov(MeanGrip ~ Block*Guide + Error(Participant), data = modedtime_p_summary)
shapiro.test(residuals(m$Within))
plotNormalHistogram(residuals(m$Within))
qqnorm(residuals(m$Within)); qqline(residuals(m$Within))
```

### Data Transformation
Shapiro test p > 0.05. The distribution of the residuals is now normal.

```{r}
modedtime_p_summary$TransVal = sqrt(modedtime_p_summary$MeanGrip)
m = aov(TransVal ~ Block*Guide + Error(Participant), data = modedtime_p_summary)
shapiro.test(residuals(m$Within))
plotNormalHistogram(residuals(m$Within))
qqnorm(residuals(m$Within)); qqline(residuals(m$Within))
```
### ANOVA

```{r}
ezANOVA(
  modedtime_p_summary,
  dv = sqrt(MeanGrip),
  wid = Participant,
  within = c(Guide, Block)
)
```

### Pairwise Comparison
```{r}
pairwise.t.test(sqrt(modedtime_p_summary$MeanGrip), 
                modedtime_p_summary$Block, 
                paired=TRUE, 
                p.adj="bonf")
```

## Draw Duration

### Graph

```{r}
pd <- position_dodge(0.4)

ggplot(data=triggertime_summary, aes(x=Block, y=MeanValue, group=Guide)) +
  geom_errorbar(aes(ymin=LowerValue, ymax=UpperValue), width=.3, position=pd) +
  geom_line(aes(linetype=Guide, color=Guide), position=pd)+
  geom_point(aes(color=Guide, shape=Guide), size=3, position=pd)+
  geom_text(aes(label=format(round(MeanValue,3),nsmall=3), color=Guide),
            size=4, nudge_x=ifelse(triggertime_summary$Guide=="Octo", -0.35, 0.35),
            nudge_y=ifelse(triggertime_summary$Guide=="Octo", -0.4, 0.4)
  )+
  expand_limits(y=c(0,6))+
  labs(x="Block", y="Draw Duration (s)")+
  facet_grid(~Phase, scales = "free", space = "free")+
  theme(legend.position = c(0.85, 0.15), legend.direction = "vertical",
        axis.text.x = element_text(size = 10), axis.text.y = element_text(size = 10),
        axis.title.y = element_text(margin = margin(t = 0, r = 5, b = 0, l = 0)),
        axis.title.x = element_text(margin = margin(t = 5, r = 0, b = 0, l = 0)))
```

### Assumptions
Shapiro test p > 0.05. The distribution of the residuals is normal.

```{r}
m = aov(MeanTrigger ~ Block*Guide + Error(Participant), data = modedtime_p_summary)
shapiro.test(residuals(m$Within))
plotNormalHistogram(residuals(m$Within))
qqnorm(residuals(m$Within)); qqline(residuals(m$Within))
```

### ANOVA

```{r}
ezANOVA(
  modedtime_p_summary,
  dv = MeanTrigger,
  wid = Participant,
  within = c(Guide, Block)
)
```

# SUBJECTIVE RATING

```{r}
ratingParticipant <- read_csv("./data2.csv")
ratingCount <- read_csv("./data3.csv")
overall <- read_csv("./data4.csv")
length(unique(overall$Participant))
ratingParticipant

names(ratingCount)[3] <- "Strongly\nDisagree"
names(ratingCount)[5] <- "Slightly\nDisagree"
names(ratingCount)[7] <- "Slightly\nAgree"
names(ratingCount)[9] <- "Strongly\nAgree"
ratingCount

likert(Question ~ .| Guide, data=ratingCount, layout=c(1,2),
       scales=list(y=list(relation="free")),between=list(y=2.5),
       strip.left=FALSE, strip=FALSE,
       par.strip.text=list(cex=1, lines=2), ylab=NULL, cex=1.2,
       xlim=c(-100,-50, -25, 0, 25, 50, 75, 100),
       ReferenceZero=4, as.percent="noRightAxis",
       reference.line.col="black",
       col=c("#D31819", "#FF792E", "#FFAE73", "#DED9D9", "#74AED5", "#3881B8", "#0E529F"),
       borders = list(),
       positive.order=FALSE,
       main = list(""),
       xlab="Proportion (%)",
       auto.key=list(space="bottom", rows=1, reverse=FALSE, padding.text=1,
                     rect= list(col=c("#D31819", "#FF792E", "#FFAE73", "#DED9D9", "#74AED5", "#3881B8", "#0E529F"), # <- Specify colors again (for keys)
                    border = "black")))

# export to pdf: 4.0 x 8.5 inch
```

```{r}
ratingParticipantLong = pivot_longer(ratingParticipant, cols = 5:9, names_to = "Question", values_to = "Rating")
ratingParticipantLong

wilcox <- ratingParticipantLong %>%
  group_by(Question) %>%
  wilcox_test(Rating ~ Guide, paired=TRUE) %>%
  add_significance("p")
wilcox
```

